How can i divide decimals it"s way to hard for it to learn for me ..please explain ..

Using algebra calculation, approximately 15.7 years that will be taken for $5,000 to grow to $15,000 at 7% compounded continuously

The formula for continuously compounded interest is A = Pe^(rt), where A is the ending balance, P is the principal (starting balance), e is Euler's number (approximately 2.71828), r is the annual interest rate expressed as a decimal, and t is the time in years.

We are given P = $5,000, A = $15,000, and r = 0.07.
Using this formula, we can solve for t:
$15000 = $5000 × e^(0.07t)

Divide both sides by $5000:
3 = e ^ (0.07t)

Take the natural logarithm of both sides:
ln(3) = 0.07t

Divide both sides by 0.07:
t = ln(3)/0.07
t ≈ 15.7 years

Therefore, the answer is C, 15.7 years for $5,000 to grow to $15,000 at 7% compounded continuously.

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Answer:

-0.6 or -(3/5)

Step-by-step explanation:

Let's simplify the left-hand side of the equation first:

4(2x+5)-2(x-3)

= 8x + 20 - 2x + 6 [distributing the multiplication and simplifying the parentheses]

= 6x + 26

Now let's simplify the right-hand side of the equation:

8(2x+4)

= 16x + 32

So the equation becomes:

6x + 26 = 16x + 32

Let's isolate x on one side of the equation:

6x - 16x = 32 - 26

-10x = 6

x = -0.6

Therefore, the solution to the equation is x = -0.6.

The answer are:

a. S(x) = $82,500(x - 1992) + $850,000

b. Sales in 1995: $1,097,500

c. Sales in 1999: $1,427,500

To solve this, we need to crea a linear function. A linear function is of the form:

Where a is the slope and b the y-intercept.

We want the sales in function of the year. If we call the year x, and teh sale S, we call the line S(x)

The first thing we need to do is to find the slope of the line. We can calculate the slope of the line with two points like:

For two points P and Q. We know the value of two points:

In 1992, the sales was $850,000

In 1997, the sales was $1,262,500

Then we call P = (1992, $850,000) and Q = (1997, $1,262,500)

Now let's calculate the slope:

Now that we know the slope, we need to find the term b of the form of a line.

b is the value of the function when x = 0. In this case, the problem says that when x = 0, we need to use the value of 1992. The sales in 1992 was $850,000. then b = $850,000

We almost done with a. the only thing remaining is that we want the year 1992 to be the starting point. Then, to our value of x, we need to rest 1992.

let's see:

If we just left the equation like that, when we want to know what happens in 1992:

Which we know is wrong because the sales in 1992 were 850,000. To fix this, we need to rest 1992 from x. This way:

If we try this equation for 1992:

And that's the correct value of the sales for 1992.

This was the hard part, all we have to do now is evaluate the function for x = 1995 and x = 1999:

Part b.

Part c.

And the problem is solved

Answer:

1/2

Step-by-step explanation:

it is going to be 1/2 because you you have a 1 out of 2 chance of getting heads or

tails on any of them.

Answer:

if you

flipped a coin 100 times you saw the ratio of head and tails to be 50/50. They created a diagram of all the flips. There was a lot of flip-flopping between heads and tail.

Step-by-step explanation:

Answer:

The next sequence is 243

The pattern is x 3

3 x 3 = 9

9 x 3 = 27

27 x 3 = 81

81 x 3 = 243

Step-by-step explanation:

You're welcome.

Answer:

x               y

1               5

0.8 (4/5)   4

0.4 (2/5)   2

Step-by-step explanation:

Plug in the y values for y and solve

Answer:

change = $33

Step-by-step explanation:

ndiba wants to buy a wagon that costs $217. how much change does he receive if he gives the cashier $250?

250 - 217 = change

change = $33

{assuming no sales tax]

Answer:

V = 140.4

Step-by-step explanation:

V= (1/2)h*l*w = (1/2) 4* 7.8 * 9 = 140.4

Answer:

Explanation:

The force required to keep a hockey puck sliding at a constant velocity, neglecting ice friction and air resistance, is equal to its weight. The correct option is "equal to its weight."

When a hockey puck is set in motion across a frozen pond and there is no ice friction or air resistance, the only force acting on the puck is its weight, which is the force due to gravity pulling it downward. According to Newton's first law of motion (the law of inertia), an object at a constant velocity will continue to move at that velocity unless acted upon by an external force.

Since the puck is already in motion and we want to maintain its constant velocity, the force required to counteract its weight and keep it sliding is equal to its weight. This is because the weight of an object is the force exerted on it by gravity, and in the absence of other forces, an equal and opposite force is needed to maintain the object's motion without acceleration.

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The resulting equivalent expression is -2k + 6

Equivalent expression.

Equivalent expression means an expressions that work the same even though they look different. If we said the two algebraic expressions are equivalent, then the two expressions have the same value when we plug in the same value(s) for the variable(s).

Given,

Here we have the expression -2k - (-5) + 1

Now, we have to combine the like terms and then we have to solve it in order to find the equivalent expression.

First, we have to write the given expression,

=> -2k - (-5) + 1

Here we know that (-) x (-) = (+), therefore, the given expression is rewritten as follows:

=> -2k + 5 + 1

Here the only like term is the constant 5 and 1, so, we have to combine these constant, the  we get the expression like the following;

=> -2k + (5 + 1)

No, we have to add the constant in order to get the equivalent expression,

=> - 2k + 6

Therefore, the equivalent expression i s -2k + 6.

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Answer:

D is the answers for the question

Step-by-step explanation:

please give me brainlest

Based on the given information, we can estimate the probability of receiving the death penalty for the group most likely to receive it by substituting the values of the coefficients into the logistic prediction equation:

P(Y = 1) = exp(a + B1R + B2Y + B3 + B4h + B5i + B6j + B7h*i)

where:

a = -5.26

B1 = 0.00

B2 = 0.17

B3 = 0.00

B4 = 0.91

B5 = 0.00

B6 = 2.02

B7 = 3.98

Assuming that the group most likely to receive the death penalty is a black defendant (h = 1), with a white victim (i = 2), and no additional factors (j = 0), we can plug in these values into the equation:

P(Y = 1) = exp(-5.26 + 0.00R + 0.17Y + 0.00 + 0.911 + 0.002 + 2.020 + 3.981)

P(Y = 1) = exp(-5.26 + 0.91 + 3.98)

P(Y = 1) = exp(-0.37)

Using the exponential function, we can calculate the estimated probability:

P(Y = 1) = 0.691

So, the estimated probability of receiving the death penalty for the group most likely to receive it (a black defendant with a white victim and no additional factors) is approximately 0.691 or 69.1%.

If the constraints B1 = By = B = 0 are used instead, the estimates for the coefficients would be different and would need to be calculated accordingly.

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Answer:

first three

Step-by-step explanation:

go directly to the x- value ed2020

first second and third

!:)

Answer:

The surface area formula is 2πr (h + r) where r and h are the radius and height respectively. Since π = 3.14, r = 7, h = 15 the answer is:

2 * 3.14 * 7 * (15 + 7) = 43.96 * 22 = 967.6

Therefore, there are 4 vertices in this graph.

Let V be the number of vertices in the graph. The sum of the degrees of all vertices in an undirected graph is twice the number of edges, so in this case, the sum of degrees is 2 * 10 = 20.

We know that two vertices have degree 4, so the degrees of the remaining vertices must add up to 20 - 2 * 4 = 12.

If there are v vertices of degree 3, then the total degree contributed by those vertices is 3v, so we have:

3v + 2 * 4 = 20

3v = 12

v = 4

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The width of a confidence interval for the population mean depends on the sample size, standard deviation, and the desired level of confidence. Generally, for a greater confidence level, the width of the confidence interval will be wider.

This is because a higher confidence level means that we want to be more certain that the true population mean falls within the interval. To achieve this higher level of certainty, we need to widen the interval to include a larger range of possible values for the population mean.

However, it's important to note that the increase in width may not be proportional to the increase in confidence level. In fact, the width of the confidence interval increases at a decreasing rate as the confidence level increases.

This means that the increase in width from a 90% confidence interval to a 95% confidence interval will be less than the increase in width from an 80% confidence interval to a 85% confidence interval, even though both involve a 5% increase in the level of confidence.

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Answer:

2101

Step-by-step explanation:

Apply -12 to the x

-(-12)^3+3(-12)^2+5(-12)+1

Then Simplify

2101

I hope it's right

The angle the ramp makes with the ground is approximately 12 degrees

First, we have to know the ratio of the trigonometric identities

sin θ = opposite/hypotenuse

cos θ = adjacent./hypotenuse

tan θ = opposite/adjacent

From the information given, we have that;

The angle of elevation to the top of the statue is 25°

Using the sine identity, we have that

sin θ = 20/100

Divide the values, we have;

sin θ = 0. 2000

Now, find the sine inverse of the value, we get;

θ = 11. 53 degrees

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Answer:

4x6=3*n

Step-by-step explanation:

just got it off the web enjoy might not be right

Answer: (1,3)

Step-by-step explanation:

Using a 35-bag sample with a mean of 406.0 grams, a known standard deviation of 25.0 grams, and a level of significance of 0.05, you can perform a one-tailed Z-test to determine whether to reject or fail to reject the null hypothesis.

To test if the potato chip manufacturer's bag filling machine is working correctly at the 411.0-gram setting, we will state the hypotheses using the given terms.

Null Hypothesis (H0): The machine fills bags correctly, with a mean weight of 411.0 grams (µ = 411.0 grams)
Alternative Hypothesis (H1): The machine is underfilling bags, with a mean weight less than 411.0 grams (µ < 411.0 grams)

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Answer: 36 degrees

Step-by-step explanation: 180 degrees - 144 degrees = 36 degrees

Answer:

A = 54 d and x = 45 B = 45 so a = 54 and x= 45 and b= 45 and x = 45

Based on the area of the triangular prism, and the height, the volume of the triangular prism can be found to be 80 cm³

This can be found as:

= Area of triangular base x Height of triangular prism

Solving gives:

= (1/2 x 4  x 5 ) x 8

= 10 x 8

= 80 cm³

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Answer:

Width and length.

Step-by-step explanation:

P has a width, and length.

hope this helps.

Answer:

First, let's factor the two polynomials:

1 + 4x + 4x^2 - 16x^4 = (1 - 2x)^2(1 + 2x)

1 + 8x^3 = (1 + 2x)(1 - 2x + 4x^2)

To find the LCM of these two expressions, we need to take each factor to its highest power. Thus, the LCM is:

(1 - 2x)^2(1 + 2x)(1 + 2x^2)

Answer:

Step-by-step explanation:

To find the L.C.M of the given polynomials, we need to factorize them first.

1 + 4x + 4{x}^2 - 16{x}^4 can be written as (1-2x{^2}){^2}.

1 + 8{x}^3 can be written as (1+2{x}^3).

So, the L.C.M would be the product of the highest powers of each factor.

In this case, (1-2x{^2}){^2} has the highest power of 2, while (1+2{x}^3) has the highest power of 1.

Thus, the L.C.M of 1 + 4x + 4{x}^2 - 16{x}^4 and 1 + 8{x}^3 is (1-2x{^2}){^2} (1+2{x}^3).

Nolan would expect to earn $157 in a day when he waits in 12 tables.

Now, According to the question:

We have the following information:

Each day Nolan works, Nolan will make a guaranteed wage of $25, however the additional amount that Nolan earns from tips depends on the number of tables he waits on that day. From past experience, Nolan noticed that he will get about $11 in tips for each table he waits on.

Now, for waiting on 12 tables, he will get the fixed amount of 25 dollars and the amount for 12 tables.

So, the total amount will be:

25+11 × 12

$157

Hence, Nolan would expect to earn $157 in a day when he waits in 12 tables.

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Answer:

0.875

Step-by-step explanation:

Based on the given informations, the change in y as t changes from 1 to 6 is approximately 3.870. Therefore the correct option is (A).

To find the change in y as t changes from 1 to 6, we need to integrate the given function with respect to t over the interval [1, 6] and then find the difference between the values of the integral at the two endpoints.

∫₁⁶ 6e\(.^{(-0.08(t-5)^2)}\)  dt

We can use the substitution u = t - 5 to simplify the integral:

∫₋₄¹ 6e\(.^{(-0.08u^2)}\)  du

Unfortunately, there is no closed-form solution for this integral. We can use numerical integration methods, such as Simpson's rule or the trapezoidal rule, to approximate the integral. Using Simpson's rule with a step size of 1, we get:

∫₋₄¹ 6e\(.^{(-0.08u^2)}\) du ≈ 3.870

Therefore, the change in y as t changes from 1 to 6 is approximately 3.870, which corresponds to option (A).

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The value of x that satisfies the equation is x = 15/8, which is equivalent to 1.875.

To solve the equation (2/3)x - (1/5)x = x - 1 and find the value of x, we can follow these steps:

Combine like terms on the left side of the equation:

(2/3 - 1/5)x = x - 1

Find a common denominator for the fractions on the left side. The common denominator for 3 and 5 is 15, so we rewrite the equation as:

(10/15 - 3/15)x = x - 1

Simplify the left side of the equation:

(7/15)x = x - 1

To eliminate the fraction, we can multiply both sides of the equation by the denominator of the fraction, which is 15:

15 * (7/15)x = 15 * (x - 1)

This simplifies to:

7x = 15x - 15

Subtract 15x from both sides of the equation to isolate the x term:

7x - 15x = -15

Simplifying further:

-8x = -15

Divide both sides of the equation by -8 to solve for x:

x = (-15) / (-8)

Simplifying the division:

x = 15/8

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