A 25 kg mass is suspended at the end of a horizontal, massless rope that extends from a wall on the left and from the end of a second massless rope connected to a wall on the right at an angle of 130° from the horizontal rope (up 50P from horizontal). What are the tensions in the ropes?

Answers

Answer 1

The tensions in the ropes are 20.97gN, 32.63gN.

We consider the forces at the knot.

The vertical forces are T2 sin(50°) is the vertical component of tension T2 at the knot.

-25g is the weight of the mass 25 kg acting downwards.

The horizontal forces are -T1 is the tension in the rope acting left.

T2 cos(50°) is the horizontal component of tension T2 acting towards right.

Since the knot has no mass, it is always in equilibrium.

So, the sum of forces acting on it will be zero.

Balancing vertical forces gives,

T2 sin(50°)-25g=0

T2=32.63gN

Balancing horizontal forces gives,

T2 cos(50°)-T1=0

=20.97gN

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Related Questions

A scientist heated a tank containing 50 g of water. The specific heat of water is 4.18 J/gºC. The temperature of the water increased from 25ºC to 37ºC. How much heat energy did the water absorb?





Your answer:


2,508 Joules

-2,508 Joules

5,225 Joules

7,733 Joules

Answers

I got 5,225 by 50x4.18= 209(25)=5,225

a balloon is rising at a rate of 3 meters per second from a point on the ground 53 meters from an observer. find the rate of change of the angle of elevation from the observer to the balloon when the balloon is 21 meters above the ground.

Answers

We need to find the rate of change of the angle of elevation from the observer to the balloon when the balloon is 21 meters above the ground. Let's use trigonometry to solve the problem. Let ABC be the right-angled triangle such that angle ABC is 90°, where AB represents the distance from the observer to the point on the ground from where the balloon rises and BC represents the height of the balloon at any instant t.

Let CD be the vertical height of the observer above the ground. Let x be the angle of elevation from the observer to the balloon at any time t (in radians). We want to find the rate of change of x with respect to time t. We know that `tan(x) = BC / AB`.

Taking derivative with respect to time `t`, we get: `sec^2(x) (dx/dt) = (d/dt) (BC/AB)`We know that AB is constant as it is the distance between the observer and the point on the ground from where the balloon rises. Let the distance AB be a.We also know that `BC = h(t)`, the height of the balloon at any time t.

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Which of the following is a unit of density?

Answers

Answer:

kilogram per

Explanation:

Mass of the Milky Way's Halo. The Large Magellanic Cloud orbits the Milky Way at a distance of roughly 160,000 light-years from the galactic center and a velocity of about 300 km/s. Use these values in the orbital velocity law (Mathematical Insight 19.1) to estimate the Milky Way's mass within 160,000 light-years from the center. (The value you obtain is a fairly rough estimate because the orbit of the Large Magellanic Cloud is not circular.)

Answers

The approximate mass of the galaxy within 160,00 light-years of the center is 2.0x10^42 kilograms.

To find the mass within 160,000 light-years of the center of the galaxy, we will use the orbital velocity law:

M(r)= (rv^2)/G

To use this law, we need to convert the radius and the speed of the Large Magellanic Cloud into meters and meters per second. We are told that the orbital radius is 160,000 light-years. Since 1 light-year is 9.46x10^15 meters, this is the same as 1.51x10^21 meters. The speed is given as 300 kilometers per second, which we can easily convert to 3.0x10^5 meters per second. Putting the given values into the orbital velocity law, we learn that the approximate mass of the galaxy within 160,00 light-years of the center is 2.0x10^42 kilograms, or about 1 trillion times the mass of the Sun.

Hence, mass of the galaxy within 160,00 light-years of the center is 2.0x10^42 kilograms.

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Read stanza two of "To Serve and Protect."

He is the wall that shields us
The net to catch us when we fall.
When we need a helping hand
He is the one we call.

Select the type of figurative language the poet uses to describe the way a police officer acts as an every day hero in this stanza.

Alliteration
Hyperbole
Metaphor
Simile



Subject:Language Arts

Answers

The type of figurative language the poet uses to describe the way a police officer acts as an every day hero in this stanza is metaphor. option(c)

The metaphor compares a police officer to both a wall and a net, both of which serve to protect and support those around them. By using this metaphor, the poet emphasizes the important role that police officers play in our lives and the trust that we place in them to keep us safe and provide assistance when needed. The metaphor also highlights the selflessness of police officers, who are willing to put themselves in harm's way to protect others. Like a wall or a net, they act as a barrier between danger and those they serve, absorbing the impact and preventing harm from reaching us.

Overall, the use of metaphor in this stanza helps to convey the importance and value of police officers in our communities, and their essential role in serving and protecting us. option(c)

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A student drops a rock from rest at a distance h above the ground such that the rock hits the ground at time t. At what distance above the ground should the rock be dropped such that it hits the ground at 2t after it is released from rest

Answers

The distance above the ground the rock  should be dropped such that it hits the ground at 2t after it is released from rest is 4h.

What is the height of fall of the rock?

The height of fall of the rock is calculated by applying the following kinematic equation as shown below.

h = vt + ¹/₂gt²

where;

v is the initial velocity of the rockt is the time of motion of the rockg is acceleration due to gravityh is the height of fall of the rock

h = 0 + ¹/₂gt²

h = ¹/₂gt²

2h = gt²

g = 2h / t²

h₁ / t₁² = h₂ / t₂²

The distance above the ground the rock  should be dropped such that it hits the ground at 2t after it is released from rest is calculated as;

h₂ = ( h₁ / t₁² )(t₂²)

h₂ = ( h/t²)(2t)²

h₂ = ( h/t²)(4t²)

h₂ = 4h

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object tendency to resist change

Answers

This answer should be true

what is the time period and frequency of a sound wave if it completes 500 vibrations in 50 seconds

Answers

Answer:

10 vibrations per second

Explanation:

An airplane starts from rest and accelerates at a constant 3.00 m/s2 for 30.0 s before leaving the ground. a. How far did it move

Answers

The airplane that starts from rest and accelerates at 1 constant 3 m/s2 for 30 s before leaving the ground moved by the distance of 1350m.

Acceleration is given as 3.00 m/s2

Time is 30 sec.

The formula we can use in this case is:

s = ut + 0.5 at^2

v = at + u

where,

s is distance travelled

u is initial velocity = 0 since at rest

t is time travelled

a is acceleration

v is the final velocity when it took off

a. s = 0 + 0.5 * 3 * 30^2

s = 1350 m

The distance moved by the airplane is 1350 m.

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3. A student fills a plastic bottle full of water. He make a hole in the bottle half-way up,
and another hole at the bottom.
(a) Does the water come faster out of the hole in the middle or the hole at the bottom?
Explain your answer.​

Answers

Answer:

It would go out the bottom hole faster.

Explanation:

It goes down the bottom hole faster because the water would get poured out the bottom before they even flipped the water bottle.

a 21 g bullet is accelerated in a rifle barrel 66.5 cm long to a speed of 968 m/s. use the work energy theorem to find the average force exerted on the bullet while it is being accelerated. answer in units of N.

Answers

The force on the bullet of mass 21 g  is 14795.12 N.

What is force?

Force is the product of mass and acceleration.

To calculate the force exerted on the bullet while it is being accelerated, we use the work energy relation below

Formula:

F = mv²/2d...........Equation 1

Where:

F = Forcem = Mass of the bulletv = Velocity of the bulletd = Distance

From the question,

Given:

m = 21 g = 0.021 kgv = 968 m/sd = 66.5 cm = 0.665 m

Substitute these values into equation 1

F = 0.021×968²/(2×0.665)F = 14795.12 N

Hence, the force on the bullet is 14795.12 N.

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Why does the chlorine atom have a partial negative charge in a molecule of hydrogen chloride?

Answers

Answer:The molecule is represented by the conventional Lewis structure, even though the shared electron pair is associated to a larger extent with chlorine than with hydrogen. The unequal sharing of the bonding pair results in a partial negative charge on the chlorine atom and a partial positive charge on the hydrogen atom.

Explanation:

44 points and brainliest to whoever answers correctly!
Please help will give brainliest to the correct answer
Choose two forces and compare and contrast these forces. You must provide two ways that they are alike and two ways that they are different. You may make a list, write in paragraph form, or make a chart.

Answers

Answer:

Centripetal force and Centrifugal force.

» similarities

• Both these forces act on a body moving in circular path ( circular motion )

• Both these forces can occur in a simple harmonic motion. ( S.H.M )

» differences

• Centripetal force acts towards the centre of circular path while centrifugal force acts away from the centre.

• Centripetal force is inversely proportional to radius of circular path while Centrifugal force is directly proportional to radius of the circular path.

Explanation:

\(.\)

Centripetal force hope that helps with the questions

What goals do investigators have when examining a car accident? How do they know how fast a car that was involved in an accident was going?

Answers

Answer:

--->The goals of the investigators is to prevent tampering with evidence and reduce exposing workers to additional harm.

--> The investigators are able to find out how fast a car that was involved in an accident was going by measuring the length of skid marks.

Explanation:

Automobile or car accidents are incidents which when it occurs are generally fast, violent and confusing to both the people involved and the eyewitnesses. With the development in technology, investigators (usually known as forensic investigators) use a variety of tools and physical evidence to put together a clear picture of what happened during a car accident. With their discoveries, they would be able to to prevent tampering with evidence and reduce exposing workers to additional harm.

They can know how fast a car that was involved in an accident was going by:

--> Analysing a physical evidence such as measurement of the length of skid marks. When the skid distance (which is the drag factor due to road surface friction) and the braking efficiency are determined, the minimum speed of a car as it started skidding can be estimated. Even the appearance of the skid mark also tells investigators whether a car was braking, accelerating, or sliding.

A bar of mass M and length L = 4 meters is pivoted on a fulcrum that is d = 1.8 meters away from the left end. Attached to the left end, a mass m = 5 kg hangs at rest and keeps the system in equilibrium. What is the mass of the bar?

Answers

The given problem can be exemplified in the following diagram:

The weight of the bar is concentrated in its center of mass which is located in the middle of the longitude of the bar. We can add the total torques at the point where the pivot touches the bar and we get:

\(\Sigma T=(5\operatorname{kg})(g)(1.8m)-(2m-1.8m)(Mg)\)

Here we have used momentum counter-clockwise as positive. Since the system is in equilibrium the sum of the torques must be equal to zero:

\((5\operatorname{kg})(g)(1.8m)-(2m-1.8m)(Mg)=0\)

Now we solve the operations, we will use for the acceleration of gravity 9.8 meters per second squared:

\(88.2Nm-1.96M=0\)

Now we solve for the mass "M" first by subtracting 88.2Nm from both sides:

\(-1.96M=-88.2Nm\)

Now we divide both sides by -1.96:

\(M=\frac{-88.2Nm}{1.96m\frac{m}{s^2}}\)

Solving the operations we get:

\(M=45\operatorname{kg}\)

Therefore, the mass of the bar is 45 kg.

A bar of mass M and length L = 4 meters is pivoted on a fulcrum that is d = 1.8 meters away from the

sorry for foreign language, i will still post the photo for visual aid; h=60 cm is the initial height of the m2 body and the bodies go from rest. the values and system drawing are in the photo. i need a) solved and it asks "the speed of the bodies when the body m2 reaches the ground"

please ask question about the problem if you don't understand, i might have explained it non eloquently

sorry for foreign language, i will still post the photo for visual aid; h=60 cm is the initial height

Answers

Answer:

The speed of the bodies will be 2.27 m/s

Explanation:

The picture bellow is the solution of the task, but I will give additional clarification here in case that the steps are not clear enough.

First, we want to calculate the acceleration of the whole system. To do that, we'll need to divide the net force (total force) by total mass. In my diagram, I've drawn all the forces which act on the body, but only those forces which I've circled in blue are relevant since all the other forces cancel each other out. The relevant forces are: force due to gravitational acceleration (g) on m2, component of the force due to g acting in the direction parallel to the plane, and the force of friction which always opposes the motion (aka acts in the opposite direction from the direction in which the body is moving; in this case down the plane). Since m2 pulls m1  up the plane, that will be our positive direction, so m2*g will be positive and other two forces will be negative. Putting all the data into the formula, we get the acceleration a ≈ 4.36 m/s².

Next step is calculating the time m2 takes to reach the ground. We use formula: \(s=ut+\frac{1}{2} at^{2}\)  ut will be 0 since the system was initially at rest. When we rearange the formula and put in the values we get that the time t ≈ 0.52 s.

Finally, we get the velocity by multiplying time taken to reach the ground by the acceleration of the system.

sorry for foreign language, i will still post the photo for visual aid; h=60 cm is the initial height

Consider a representative household in the static consumption-leisure model with preferences given by u(c,l)=Ac1/2+l1/2. The household has a unit time endowment given by 1=l+n, faces a price of P on consumption, and earns nominal wages at rate W on their labor supply, n. In addition, the household faces a proportional tax on wage income of τ. (a) Interpret in words the economic significance of the exogenous parameter A. (b) Interpret in words the economic significance the unitary time endowment. (c) Using a Lagrangian, derive the first order conditions for c and l. (d) Use the first order conditions to derive the consumption-leisure optimality condition. (e) Solve for the consumption demand function and the labor supply function. (The algebra will be 'messy'.) (f) Congress often proposes lowering the tax rate on wages as an incentive for households to increase their supply of labor. Use comparative static analysis to determine whether the labor supply function you have derived in part (e) lends support to this. (g) Is the income or substitution effect on labor supply is dominant for part (f)? Explain.

Answers

A. The exogenous parameter A is the household's relative preference for consumption and leisure. B. The unitary time endowment is the total available time for the representative household. C. The derivatives with respect to c, and l are zeros.

D. 2A√l / √c = W/P. E. n = 1 - [(2/λ)²]. F. Lowering the tax rate on wages support the proposed policy. G. The dominant effect depends on the relative magnitude of the income and substitution effects.

How did we get these assertions?

(a) The exogenous parameter A in the household's preference function, u(c,l)=Ac¹/²+l¹/²), represents the household's relative preference for consumption and leisure. It captures the household's subjective valuation of consuming goods and services (c) compared to their enjoyment of leisure (l). A higher value of A implies that the household places a greater emphasis on consumption relative to leisure, indicating a stronger desire for material goods and services.

(b) The unitary time endowment, given by 1 = l + n, represents the total available time for the representative household. It combines the time spent on leisure (l) and the time spent on labor (n). The unitary time endowment indicates that the household has a fixed amount of time available, and they need to allocate it between leisure and work activities. It implies that an increase in leisure time must be accompanied by a decrease in labor time, as the total available time remains constant.

(c) To derive the first-order conditions for consumption (c) and leisure (l), we set up the Lagrangian:

L = Ac¹/² + l¹/² + λ(1 - l - n)

where λ is the Lagrange multiplier associated with the budget constraint.

Taking partial derivatives with respect to c, l, and λ, and setting them equal to zero, we get:

∂L/∂c = A(1/2)c⁻¹/² - λ = 0

∂L/∂l = (1/2)l⁻¹/² - λ = 0

∂L/∂λ = 1 - l - n = 0

(d) The consumption-leisure optimality condition can be derived by equating the marginal rate of substitution (MRS) between consumption and leisure to the wage rate (W) divided by the price level (P):

MRS = (∂u/∂c) / (∂u/∂l) = W/P

Using the partial derivatives from part (c), we have:

(A(1/2)c⁻¹/²) / ((1/2)l⁻¹/²) = W/P

Simplifying, we get:

2A√l / √c = W/P

(e) To solve for the consumption demand function and the labor supply function, we need to express one variable in terms of the other. Let's solve for the consumption demand function first.

From the first-order condition for consumption, we have:

A(1/2)c⁻¹/² = λ

Solving for c, we get:

c⁻¹/² = (λ/A)²

c = (A/λ)²

Now, let's solve for the labor supply function.

From the budget constraint, we have:

1 = l + n

Rearranging, we get:

n = 1 - l

Substituting this expression into the first-order condition for leisure, we have:

(1/2)l⁻¹/² - λ = 0

Solving for l, we get:

l = (2/λ)²

Finally, substituting the expression for l into the labor supply equation, we have:

n = 1 - [(2/λ)²]

(f) To determine whether the labor supply function supports lowering the tax rate on wages as an incentive for households to increase their labor supply, we need to analyze the effect of τ on the labor supply function derived in part (e).

By examining the labor supply function n = 1 - [(2/λ)²], we observe

that a decrease in the tax rate τ would lead to a decrease in the value of λ. Consequently, as λ decreases, the labor supply increases. Therefore, lowering the tax rate on wages would incentivize households to increase their supply of labor, supporting the proposed policy.

(g) The income and substitution effects on labor supply can be analyzed based on the change in the wage rate (W) resulting from the tax rate change (τ). In this case, a decrease in τ would increase the after-tax wage rate (W) received by households.

The dominant effect depends on the relative magnitude of the income and substitution effects. Since the labor supply function n = 1 - [(2/λ)²] is derived from a static model, it does not explicitly capture the substitution and income effects.

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Which force acts on any object moving through the air

Which force acts on any object moving through the air

Answers

The force of air resistance acts on any object while moving through the air.

We live in a medium where the air is present everywhere. It is not a vacuum where no force will be experienced by us but we live on earth where the air is present everywhere. Whenever we cut through, the air we encounter a force called air resistance.

Air resistance is like friction, it is everywhere. Air resistance always acts opposite to our direction of motion and like friction, it is a necessary evil.

Whenever an object moves through the air, air resistance always acts to oppose its motion.

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A raindrop falls to the ground from a rain cloud at an altitude of 3000 meters.

If there were no air resistance, how fast would the raindrop be going?

Answers

Assuming the raindrop was stationary relative to the vertical distance to the ground at the start:

D=0.5at where d is distance, a is acceleration and t is time

D is 300 meters

a is 9.8 meter/sec squared

Solve for t in seconds

t = 61.2 seconds

v=at where v is velocity

a is 9.8 meters per second squared

t is 61.2 seconds

solve for v

v = 600 meters per second.

If it had an initial vertical velocity (v0) at the start :

d= 0.5at+v0t

and

v=at+v0

find u + (3v - w)
u =-4i-8j
v= -11i -3j
w=5i+7j

Answers

Answer:

gunrun

Explanation:

7) Are the five flavors of Skittles uniformly distributed in packages of regular Skittles? A student took a random sample of Skittles, performed a chi-square test, and got a p-value of 0.023. Which of the following could have been the value of his test statistic?
a) = 13.03
b) = 11.35
c) = 5.18
d) = 10.28
e) We cannot determine the value of the test statistic without the sample size.

Answers

The value of the test statistic that could have been obtained by the student in the chi-square test is either d) = 10.28 or e) We cannot determine the value of the test statistic without the sample size.

The chi-square test is used to determine if there is a significant difference between observed and expected frequencies in categorical data. In this case, the student used the test to analyze the distribution of flavors in packages of Skittles. The p-value obtained from the test is 0.023, which represents the probability of observing the data if the flavors are uniformly distributed.

To determine the value of the test statistic, we need the sample size, which is not provided in the question. The test statistic is calculated by comparing the observed and expected frequencies for each category and summing up the contributions from all categories. The value of the test statistic determines the distance between the observed and expected frequencies and helps determine the significance of the deviation.

Without knowing the sample size, we cannot calculate the exact value of the test statistic. However, we can conclude that the student obtained a p-value of 0.023, which suggests that there is evidence of a non-uniform distribution of flavors in the Skittles packages. The closest option to a p-value of 0.023 among the given choices is d) = 10.28, but without the sample size, we cannot determine the exact value of the test statistic.

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a) = 13.03,  could have been the value of test statistic.

In this scenario, the student performed a chi-square test to determine if the five flavors of Skittles are uniformly distributed in packages of regular Skittles. The p-value obtained from the test is 0.023. The question asks which of the provided options could have been the value of the test statistic.

The test statistic for a chi-square test is not directly provided in the question. However, we can make an inference based on the p-value and the significance level (usually denoted as α). In a chi-square test, the test statistic follows a chi-square distribution, and the p-value represents the probability of observing a test statistic as extreme as or more extreme than the one calculated, assuming the null hypothesis is true.

Since the p-value is given as 0.023, which is less than the common significance level of 0.05, we can conclude that the test statistic falls in the critical region. This means that the calculated test statistic is larger than the critical value corresponding to the significance level. Among the provided options, the only value larger than the critical value would be 13.03 (option A). Thus, option A, a test statistic of 13.03, could have been the value obtained in the student's chi-square test.

It is worth noting that without additional information, such as the degrees of freedom or the sample size, we cannot determine the exact value of the test statistic. However, we can conclude that it must be larger than the critical value for the p-value to be 0.023 and still reject the null hypothesis.

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A roller-coaster car has a potential energy of 250 000 J and a kinetic energy of 65 000 J at point A in its travel. At the low point of the ride, the potential energy is zero, and 35 000 J of work have been done against friction since it left point A. What is the kinetic energy of the roller coaster at this low point

Answers

The kinetic energy of the roller coaster at the low point of the ride is 280 000 J.

To find the kinetic energy of the roller coaster at the low point, we need to consider the conservation of mechanical energy, which states that the total mechanical energy remains constant if only conservative forces act on the object. The total mechanical energy is the sum of the potential energy and the kinetic energy.

At point A, the total mechanical energy is:
Total Energy = Potential Energy + Kinetic Energy
Total Energy = 250,000 J + 65,000 J = 315,000 J

Since 35,000 J of work have been done against friction, we need to subtract this value from the total mechanical energy:
Total Energy - Work Done = 315,000 J - 35,000 J = 280,000 J

At the low point, the potential energy is zero, so the remaining energy is kinetic energy:
Kinetic Energy = Total Energy - Potential Energy
Kinetic Energy = 280,000 J - 0 J = 280,000 J

So, the kinetic energy is 280,000 J.

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Which location, 23 degrees or 48 degrees would experience the same earthquake at stronger intensity?Explain why.​

Answers

Answer:

48 degress

Explanation:

An earthquake causes many different intensities of shaking in the area of the epicenter where it occurs. So the intensity of an earthquake will vary depending on where you are. Sometimes earthquakes are referred to by the maximum intensity they produce. In the United States, we use the Modified Mercalli Scale. Earthquake intensity is a ranking based on the observed effects of an earthquake in each particular place. Therefore, each earthquake produces a range of intensity values, ranging from highest in the epicenter area to zero at a distance from the epicenter.

how much heat is needed to change 5 grams of ice at 0 degrees celcious to water at 50 degrees celcious

Answers

The total heat required to change 5 grams of ice at 0 degrees Celsius to water at 50 degrees Celsius is 2715 J.

What is the melting point?

The minimum temperature at which ice can turn into water is 0 degrees Celsius, also known as the melting point of ice. At this temperature, the heat energy supplied to the ice breaks the hydrogen bonds between the water molecules, resulting in the solid ice turning into liquid water.

What is the boiling point?

The boiling point is the temperature at which a liquid turns into a gas at a constant pressure. It is the temperature at which the vapour pressure of the liquid becomes equal to the external pressure acting on the liquid surface.

The formula gives the heat required to melt ice:

\(Q = m \times LfQ1 = 5 g \times 334 J/g = 1670 J\)

Therefore, the heat required to melt the ice is 1670 J.

The heat required to raise the temperature of the water is:

\(Q = m \times Cp \times \Delta \ TQ2 = 5 g \times 4.18 J/g^o C \times (50^oC - 0^oC) \\= 1045 J\)

Total heat required = \(Q1 + Q2 = 1670 J + 1045 J = 2715 J\)

Therefore, the total heat required to change 5 grams of ice at 0 degrees Celsius to water at 50 degrees Celsius is 2715 J.

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Thirty Joules of energy are transferred out of a system. The energy is lost through heat, mechanical, and electrical energy. If mechanical energy took up 10 J and electrical energy took up 5 J, how many Joules were lost through heat energy?

OPTIONS

5 J



15 J



30 J



45 J

Answers

Answer:

its 15 J i belive

Explanation:

please help me out with this. ​

please help me out with this.

Answers

To find the current in the resistor, we can use Ohm's Law and the concept of equivalent resistance. Thus, option A is correct.

First, let's calculate the equivalent resistance of the three cells connected in parallel. When resistors are connected in parallel, the reciprocal of the equivalent resistance is equal to the sum of the reciprocals of the individual resistances:

1/Req = 1/R1 + 1/R2 + 1/R3

Given that R1 = R2 = R3 = 22 Ω (internal resistance of each cell), we can substitute the values:

1/Req = 1/22 + 1/22 + 1/22

1/Req = 3/22

Taking the reciprocal of both sides, we find:

Req = 22/3 Ω

Now we can use Ohm's Law to calculate the current (I) in the resistor. Ohm's Law states that the current flowing through a resistor is equal to the voltage across it divided by its resistance:

I = V/R

Given that V = 1.1 V (emf of each cell) and R = 32 Ω (resistance), we can substitute the values:

I = 1.1/32

Calculating this value, we find:

I ≈ 0.034375 A

Therefore, the current in the resistor is approximately 0.034375 A.

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If Charge A is positive, then Charge B must be:







A. not enough info
B. Negative
C. Positive
D. Neutral

If Charge A is positive, then Charge B must be:A. not enough info B. NegativeC. PositiveD. Neutral

Answers

Answer:

b

Explanation:

negativity sure ans bro

Bob and Sarah build an electromagnet by wrapping a wire around a nail and connecting the wire to both terminals of a battery. When they test the electromagnet, it can pick up six paper clips. Their teacher wants all groups to pick up at least 10 paper clips. What revisions could Bob and Sarah make to increase the number of paper clips their electromagnet picks up

Answers

1). Wrap more turns of the wire around the nail.

2). Increase the electrical current through the wire. (Do this by inserting another battery in the circuit, in series with the first one.)

Electromagnetic spectrum, i need help putting them in order. And maybe get a little help understanding this subject

Answers

Explanation:

In order from highest to lowest energies the parts of electromagnetic spectrum are named as

Gamma rays,

X-rays,

ultraviolet radiation,

visible light,

infrared radiation,

and radio waves.

Microwaves are a subsections of radio waves. They are used in microwave ovens to heat the food items.

This is expected EM spectrum in field of science.

Calculate the gravitational force between two 112 kg objects located 100 m from each other

Answers

The gravitational force between the two objects is 8.37×10^-11 N

What is Newton Law of universal gravitation?

Newton Law of universal gravitation states that the force of attraction or repulsion between two object is directly proportional to the product of their masses and inversely proportional to the square of the distance between them. From the law

This means that F = G×(mass1 × mass2)/(radius)²

Where G is the gravitational constant ,which is given as 6.67×10^-11 Nm²/kg² and r is the distance between them

the force between two objects with masses 112kg is F= 6.67×10^-11×112²/100²

F= 8.37×10^-11/10000

F= 8.37×10^-11 N

therefore the force of gravity between the two objects is 8.37×10^-11 N

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