Can someone help me with this question?

Answer:

nope!

Step-by-step explanation:

Answer:

no

Step-by-step explanation:

Answer: 5,000 Milligrams

Step-by-step explanation:

1 gram = 1,000 milligrams

5 grams x 1,000 milligrams = 5,000 milligrams

Happy to help :)

The most appropriate choice for average will be given by-

Weekly average temperature of Anchorage = -33.6

What is average?

In a data set, there are many numbers. There has to be a number which will represent all the numbers in a data set. That representative is called average.

Average is calculated by dividing the sum of all observations by the number of observation.

Temperature on monday at Anchorage = -31.4

Temperature on monday at Anchorage = -35.2

Temperature on monday at Anchorage = -33.8

Temperature on monday at Anchorage = -34.9

Temperature on monday at Anchorage = -32.7

Weekly average temperature =

                                                   \(\frac{(-31.4) + (-35.2) + (-33.8) + (-34.9) + (-32.7)}{5}\\\\-\frac{168}{5}\\\\-33.6\)

Weekly average temperature of Anchorage = -33.6

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A stationary point of a function f(x) is a point where the derivative of f(x) is equal to 0. These points are called “stationary” because at these points the function is neither increasing nor decreasing.

Once we have identified the dy dx = 0 solutions, we may utilise the first derivative to ascertain the characteristics of the stationary points. Think about the equation y = x2 + 1.

By differentiating and setting the derivative to zero, we may determine that there is a stationary point at x = 0 since dy dx = 2x = 0. Recall that placing f by x and f by y equal to zero will reveal the location of a function f's stationary point.

In this situation, partial differentiation with regard to x while treating y as a constant results in three x squared plus six x. Any stationary point's nature can be ascertained by introducing its x coordinate into the second derivative of the function, f. (x). 

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Answer:

7.5x+20y

Step-by-step explanation:

Just multiply 2.5 by 3 then 8.

2.5*3= 7.5

2.5*8=20

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Answer:

7.5x + 20y

Step-by-step explanation:

2.5 times 3 is 7.5

2.5 times 8 is 20

Because there is a variable attached, the number (coefficient) is multiplied with the variable :)

The distribution with the largest standard deviation is option 4: 1, 4, 4, 4, 4, 4, 4, 4, 4, 7.

The reason for this is because it has the greatest spread of numbers, with both a low value of 1 and a high value of 7, and a larger number of values further from the mean of 3.8.

However, it would be necessary to confirm this as it's is just an assumption

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I hope this helps you

2x+9-4x-4=5x+8

9-4-8=5x+4x-2x

-3=7x

x=-3/7

Answer:

x= 3/7

hope this help sorry if im wrong

Answer:

There are 0

Step-by-step explanation:

Absolute value is the positive distance a number is away from 0, so no value of x will make the equation true

Answer:

A 0

Step-by-step explanation:

There are no solutions. Because the absolute value always returns a positive value, there are no solutions to this equation.

If x is negative, the answer will be positive. If x is positive the answer will still be positive. No value of x will give a value of -4. So there is no solution.

The evaluation of the statements with regards to the graph of a function are;

A function maps an input value to an output based on a definition or rule.

First part of the statement;

The graph of a non-vertical straight line has a range of values for the slope, m, of 0 ≤ m < ∞

The equation of a straight line function is of the form; y = m·x + c

Therefore;

The graph of a non-vertical straight line can be represented by the equation, y = m·x + c, where y has possible values of; -∞ < y < ∞, which indicates that as x increases or decreases, y increases (or decreases), such that each value of x maps unto only one value of y, which indicates that the graph is a function. The statement is therefore true.

Second part of the statement.

The graph of the quadratic function; y = a·x² + b·x + c has a shape of a parabola, therefore, the statement, the graph of a function is not always a straight line is true also.

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Answer: x=1

Step-by-step explanation:

Trust me ;)

Answer:

x = 1.

Step-by-step explanation:

5(x+4) =25

= 5x+20 = 25

5x = 25-20

5x= 5

therefore x = 1.

Answer:

140.608

Step-by-step explanation:

Answer:

Explanation:

Given the domain of the function as;

Note that the range of the inverse of a function is the same as the domain of a function is the original function.

So the range of the inverse of the function will be;

Answer:

$17,184.80.

Step-by-step explanation:

Jessica's loan for home renovations is for $17,100 for 54 days. The bank charges simple interest at an annual rate of 9.65%. To calculate the interest charged, first, we need to find the daily interest rate, which is 9.65% divided by 365, resulting in 0.0264%. The total interest charged on the loan is $84.80, which is calculated by multiplying the daily interest rate by the loan amount and the number of days (0.000264 x $17,100 x 54). Therefore, Jessica's total amount owed to the bank at the end of the loan term is $17,184.80.

The capacity of this swimming pool is between B. 500 gallons to 1,000 gallons.

Capacity refers to the product of the length, width, and height of a three-dimensional object or space.

The capacity of an object means the same as its volume.

Olympic-size swimming pools have the following standard dimensions:

Length = 50 m

Width = 25 m

Height = 2 m

Capacity of an Olympic swimming pool = 2,500 m³ (50 x 25 x 2)

= 660,000 gallons (2,500 x 1,000 ÷ 3.785)

An interval estimate shows the lower and upper limits.

6 x 105 gallons = 630 gallons

Thus, the capacity of the swimming pool is Option B.

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A. 100 gallons to 500 gallons

B. 500 gallons to 1,000 gallons

C. 1,000 gallons to 1,500 gallons

D. 1,500 gallons to 2,000 gallons

Using the slope, the required value of k is 48.

In mathematics, the steeper direction of a line is overall processed by the slope or gradient of the line.

A line's slope can be used to determine how steep it is.

Theoretically, the gradient is calculated as "rise over run" (change in y divided by change in x).

Given is a line that crosses through the origin:

y = mx

Let,s take x = -12 and y = -2.

y = mx

-2 = -12m

m = -2/12

m = -1/6

m is the slope.

The equation now:

y = mx

y = -1/6x

Now, insert:
x = k and y = 8

y = mx

8 = -1/6x

x = 6*8

x = 48

Therefore, using the slope, the required value of k is 48.

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While solving an equation, if the variable term becomes zero, and the equation makes a true statement, the the solution is no solutions or infinitely many solutions.

║ one variable has infinitely many solutions or no solution ║

check for no solution.:

2x - 3 = 2x

2(0) -3 = 2(0)

-3 = 0

→ Therefore, has no solution.

check for infinitely many solutions:

2x - 3 = 2x -3

2(0) - 3 = 2(0)-4

-3 = -3

→ Therefore has infinitely many solutions

Answer:

b. infinitely many solutions

Answer:

5.44 meters

Step-by-step explanation:

We Know

0.3048 meter = 1 ft

How many ft makes a height of 1.66m?

We Take

1.66 ÷ 0.3048 ≈ 5.44 meters

So, the answer is 5.44 meters.

Answer:

a. Three students preferred swimming over running and walking.

b. Fourteen students chose running or walking.

c. Alex and Jose preferred swimming and walking, but not running.

Answer:ok

Step-by-step explanation:

ol

Answer:5.68x10^5

Step-by-step explanation:

Information                                           number of triangles

sides of 20 cm, 5cm and 15 cm :        no triangle

angles 35, 35, and 110 degrees          many triangles

angles 50, 50, and 85 degrees          no triangle

sides of 7, 3 and 9                                one unique triangle

A maximum of one unique triangle is formed when the three sides of the triangle given are in the form that the sum of the two shortest sides will be greater than the third side

In the problem, for a triangle to be formed

15 cm + 5 cm > third side, here the sum is not greater hence no triangle

7 + 3 > third side, here the sum is greater than the third side hence a unique triangle is formed

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Answer:

The earning rate is approximately 0.08.

Step-by-step explanation:

We can determine the yearly rate by means of compound interest, which is defined by:

\(C(t) = C_{o}\cdot (1+r)^{t}\) (Eq. 1)

Where:

\(C_{o}\) - Initial deposit, measured in US dollars.

\(r\) - Earning rate, dimensionless.

\(t\) - Earning periods, measured in years.

We proceed to clear the earning rate within:

\(\frac{C(t)}{C_{o}} = (1+r)^{t}\)

\(\log \frac{C(t)}{C_{o}} = t\cdot \log (1+r)\)

\(\frac{1}{t}\cdot \log \frac{C(t)}{C_{o}} = \log (1+r)\)

\(\log \left(\frac{C(t)}{C_{o}} \right)^{\frac{1}{t} } = \log (1+r)\)

\(\left(\frac{C(t)}{C_{o}} \right)^{\frac{1}{t} } = 1+r\)

\(r = \left(\frac{C(t)}{C_{o}} \right)^{\frac{1}{t} }-1\)

If we know that \(C(9) = 2\cdot C_{o}\) and \(t = 9\), then the earning rate is:

\(r = 2^{\frac{1}{9} }-1\)

\(r \approx 0.08\)

The earning rate is approximately 0.08.

Answer:

Very hard question i don't help you

Answer:

Step-by-step explanation:

y = 6x + 2 is the function which Adam charges a rate of $6 per hour and an additional fee of $2 for the bus fare.

The linear function in the form y = mx + b represents the situation where y represents the cost of the babysitting job

x represents the number of hours, "m" represents the hourly rate, and "b" represents the additional fee (bus fare).

y = 3x + 2 represents an hourly rate of 3 and an additional fee of 2.

y = 3x + 1 represents an hourly rate of 3 and an additional fee of 1.

y = 6x + 2 represents an hourly rate of 6 and an additional fee of 2.

y = -6x + 2 represents a negative hourly rate of -6 and an additional fee of 2.

Hence, y = 6x + 2 is the which Adam charges a rate of $6 per hour and an additional fee of $2 for the bus fare.

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Answer: 1.13 m/s

Step-by-step explanation:

To find the linear speed of the disc, we need to use the formula:

linear speed = radius x angular speed

We are given that the diameter of the disc is 120 millimeters, which means the radius is half of that or 60 millimeters.

We are also given that the angular speed at the outer edge of the disc is 170 RPM.

To convert RPM to radians per second, we need to multiply by 2π/60, which gives us:

angular speed = 170 x 2π/60 = 17π/3 radians per second

So the linear speed is:

linear speed = 60 x 17π/3 = 340π/3 millimeters per second

To convert millimeters per second to meters per second, we divide by 1000:

linear speed = (340π/3) / 1000 = 1.13 meters per second (rounded to 2 decimal places)

Therefore, the linear speed of the disc is approximately 1.13 meters per second.

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Explanation:

Add 4 to both sides

a-4 < 10

a-4+4 < 10+4

a < 14

The reason why we add 4 to both sides is to undo the "minus 4" that's happening to the variable.

The length of the side a is 8.55 units.

Given is a right triangle, the side c which the hypotenuse is 25 units, and an acute angle A is 20°,

We need to find the length of the side a,

Considering the angle, A as reference angle, we have,

Sin A = a / c

Sin 20° = a / 25

a = Sin 20° × 25

a = 8.55

Hence, the length of the side a is 8.55 units.

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