Put the following equation of a line into slope intercept form, simplifying all fractions 6x-2y=10

Answer:

x=10, y=-5

Step-by-step explanation:

2x+3y=5, y= 5-x; change y to 5-x:

2x+3(5-x)=5

2x-3x+15=5

-x=5-15

-x=-10

x=10

=>y=5-x=5-10=-5

Answer:

she has 4 minutes per question

Step-by-step explanation:

60x3=180

180/45=4

Answer:

4

Step-by-step explanation:

60 min in an hour there are 3 so

60×3=180

since there are 45 questions dived by 45

180÷45=4

Answer:

27 is 30% of what number?

D. 90

Step-by-step explanation:

You're welcome.

You must deposit $311.50 in an account that pays 3.5% interest compounded yearly to have a balance of $400 after 6 years.



The formula for compound interest is given by: A = P(1 + r/n)^(nt). Here; A = Final amount, P = Principal amount, r = Annual interest rate, n = Number of times the interest is compounded per year, T = Number of years. The initial amount deposited is given as P, and the final amount in the account after t years is A. Using the formula, we get: A = P(1 + r/n)^(nt).

We need to find the principal amount (P) that is required to achieve a final amount of $400 after 6 years, where the annual interest rate is 3.5% and the interest is compounded yearly. Substituting the given values in the formula, we get:400 = P(1 + 0.035/1)^(1 × 6). Simplifying the above equation, we get: P = 400 / (1.035)^6 = $311.50. Therefore, you must deposit $311.50 in an account that pays 3.5% interest compounded yearly to have a balance of $400 after 6 years.

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Answer:

4.63 is the highest overall speed.

Answer:

D 4.63

Step-by-step explanation:

The worth of car after depreciation is obtained as $28000.

A percentage is a value that indicates 100th part of any quantity. The new value of a quantity can be obtained in the form of percentage by subtracting the depreciation percent from 100.

The original value of the car is $35000.

And, the depreciation rate is 20% .

The depreciated value is given as,

20% × Original value

⇒ 20/100 × 35000 = 7000

Then, after depreciation the value becomes as below,

Original value - Depreciated value

⇒ 35000 - 7000 = 28000

Hence, the value of car the next day is $28000.

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We have 19 input variables, the calculation would be \(2^1^9\), resulting in 524,288 possible regression models.

If you are running a regression with 19 input variables and want to choose a model including a subset of those variables, there would be a total of 524,288 possible regression models that can be formed.

To determine the number of possible regression models, we need to consider the power set of the input variables. The power set of a set includes all possible subsets that can be formed from the original set, including the empty set and the set itself. In this case, the power set would represent all the possible combinations of including or excluding the 19 input variables in the regression model.

The number of elements in the power set can be calculated by raising 2 to the power of the number of input variables. Since we have 19 input variables, the calculation would be \(2^1^9\), resulting in 524,288 possible regression models.

It's important to note that while there are a large number of possible regression models, not all of them may be meaningful or useful in practice. Selecting the most appropriate subset of variables for a regression model typically involves considerations such as statistical significance, correlation analysis , domain knowledge, and model evaluation techniques to identify the most predictive and relevant variables for the specific problem at hand.

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Answer:

The first one; NM = 8.

Step-by-step explanation:

\(2(x+3)=3x+1\\2x+6=3x+1\\x=5\\\)

JN and NM are equal. Plug in 5 to x + 3 and solve to get 8.

-25x+800=0

-25x =-800

25x=800

x=32

Answer:

x = 32

Step-by-step explanation:

0=-25x+800

To solve for x, add 25x to each side

0+25x=-25x+800+25x

25x = 800

Divide each side by 25

25x/25 = 800/25

x = 32

The right answer is: E, according to the Central Limit Theorem for proportionality. The statistic is inaccurate.

In probability theory, the central limit theorem establishes that, in many situations, when independent random variables are summed up, their properly normalized sum tends toward a normal distribution even if the original variables themselves are not normally distributed.

The Central Limit Theorem establishes that for a proportion p in a sample of size n:

The expected value is μ=р

The standard error is s=\(\sqrt{\frac{p(1-p)}{n} }\)

In this problem, the expected value is different of the expected of μ=р , hence, the statistic is biased, and the correct option is E.

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Answer:

d+6

Step-by-step explanation:

Because d is representing dogs and sum means add, and it's asking to add the number of cats which is 6 so it's d+6

The solution to the equation is x ≈ 1.847.To solve the equation 25 - 3(8x) = -26.75 + 2(2x) for the variable x, we need to simplify and isolate x on one side of the equation.

Let's break it down step-by-step:
1. Distribute the multiplication:
25 - 24x = -26.75 + 4x
2. Combine like terms on both sides of the equation:
-24x - 4x = -26.75 - 25
-28x = -51.75
3. Divide both sides of the equation by -28 to solve for x:
x = -51.75 / -28
4. Simplify the division:
x ≈ 1.847
Therefore, the solution to the equation is x ≈ 1.847.
It's important to note that this answer is rounded to three decimal places. You can double-check the solution by substituting x = 1.847 back into the original equation to see if it satisfies the equation.

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Answer:

\(4 \sqrt{5} \)

☽------------❀-------------☾

Hi there!

~

\(4\sqrt{5}\)

⇒Using the law of radicals

\(\sqrt{a}\) × \(\sqrt{b}\) ⇔ \(\sqrt{ab}\)

⇒ \(\sqrt{80}\)

⇒ \(\sqrt{16} \times 5\)   \(= \sqrt{16}\) × \(\sqrt{5}\) \(= 4\sqrt{5}\)

❀Hope this helped you!❀

☽------------❀-------------☾

Answer:

Finding the dilation's center point is the first step in determining the scale factor. Next, we measure the distances between the center point and various points on the preimage and the image. We may determine the scale factor by dividing these distances by 2.

Step-by-step explanation:

Complete question :

∆ABC is similar to ∆PQR. AB¯¯¯¯¯ corresponds to PQ¯¯¯¯¯, and BC¯¯¯¯¯ corresponds to QR¯¯¯¯¯. If the length of AB¯¯¯¯¯ is 9 units, the length of BC¯¯¯¯¯ is 12 units, the length of CA¯¯¯¯¯ is 6 units, and the length of PQ¯¯¯¯¯ is 3 units, then the length of QR¯¯¯¯¯ is ______units and the length of RP¯¯¯¯¯ is ________units.

Answer:

QR = 4 units ; RP = 2 units

Step-by-step explanation:

For similar triangles

Length1 ∆1/length1 ∆2 = Length 2 ∆1 /length 2∆2

AB Corresponds to PQ

BC corresponds to QR

AB = 9 Units, BC = 12 Units

CA = 6 units, PQ = 3 units

Take the ratio of the corresponding sides :

AB/ PQ = BC / QR

9/ 3 = 12 / QR

Cross multiply

9 * QR = 3 * 12

QR = 36 / 9

QR = 4 units

For RP:

AB/PQ = CA/RP

9 / 3 = 6 / RP

9 * RP = 3 * 6

RP = 18 / 9

RP = 2 units

Answer:

rp-2 qr-4

Step-by-step explanation:

The probability of randomly selecting a nickel, returning it to the pocket, and then randomly selecting another nickel is 6/13 (option a)

To find the probability of these events occurring, we need to determine the probability of each event separately and then multiply them together since both events are independent.

The probability of selecting a nickel on the first draw is 6/13, as there are six nickels out of a total of 13 coins in the pocket.

After selecting a nickel, we return it to the pocket, so the pocket still has six nickels and seven dimes.

The probability of selecting another nickel on the second draw is also 6/13 since we have replaced the nickel we picked on the first draw.

Hence the correct option is (A).

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The graphs show a parabola with a vertex that has Roots are -2 and 4.

We have given that,

vertex of (1,-9) and solutions of (-2,0) and (4,0).

y=k*(x+2)(x-4)

Vertex = (1,-9) is a point of the parabola

-9=k*(1+2)(1-4) implies k=1

Equation of the parabola is y=(x+2)(x-4).

The graphs show a parabola with a vertex that has Roots are -2 and 4.

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For the given functions f(g(1)) = f(1) = \(3e^1\) = 3e, f(g(x)) = \(3e^{x^4}\), g(f(x)) = \((3e^x)^4 = 81e^{4x}\), f(t)g(t) = \(3e^t * t^4\) substituting the values.

To find f(g(1)), we substitute x = 1 into g(x), resulting in g(1) = 1^4 = 1. Then we substitute this value into f(x), giving f(g(1)) = f(1) = \(3e^1\) = 3e.

To calculate g(f(1)), we substitute x = 1 into f(x), resulting in f(1) = \(3e^1\) = 3e. Then we substitute this value into g(x), giving g(f(1)) = g(3e) = \((3e)^4 = 81e^4\).

For f(g(x)), we substitute g(x) = x^4 into f(x), giving f(g(x)) = \(3e^{x^4}\).

For g(f(x)), we substitute f(x) = 3\(e^x\) into g(x), giving g(f(x)) = \((3e^x)^4 = 81e^{4x}\).

Finally, to calculate f(t)g(t), we multiply f(t) = \(3e^t\) with g(t) = \(t^4\), resulting in f(t)g(t) = \(3e^t * t^4\).

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Lucy has $7 less than Kristine and $5 more than Nina together, the three have $35. Lucy has $11.

Let's denote the amount of money that Kristine has as K, the amount of money that Lucy has as L, and the amount of money that Nina has as N.

According to the given information, we can form two equations:

Lucy has $7 less than Kristine: L = K - 7

Lucy has $5 more than Nina: L = N + 5

We also know that the three of them have a total of $35: K + L + N = 35

We can solve this system of equations to find the values of K, L, and N.

Substituting equation 1 into equation 3, we get:

K + (K - 7) + N = 35

2K - 7 + N = 35

Substituting equation 2 into the above equation, we get:

2K - 7 + (L - 5) = 35

2K + L - 12 = 35

Since Lucy has $7 less than Kristine (equation 1), we can substitute K - 7 for L in the above equation:

2K + (K - 7) - 12 = 35

3K - 19 = 35

Adding 19 to both sides:

3K = 54

Dividing both sides by 3:

K = 18

Now we can substitute the value of K into equation 1 to find L:

L = K - 7

L = 18 - 7

L = 11

Finally, we can find the value of N by substituting the values of K and L into equation 3:

K + L + N = 35

18 + 11 + N = 35

N = 35 - 18 - 11

N = 6

Therefore, Lucy has $11.

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The answer is not A!

Answer: The correct answer is c, Isabel is incorrect because the point of intersection between line B and parabola A that can be determined is the y-intercept of the equations, not the vertex.

The maximum whole number of gigabytes of data she can use while staying within her budget is 3 gigabytes.

From the information, Khloe pays a flat cost of $52 per month and $4 per gigabyte, or part of a gigabyte and she wants her bill to be under $65.

Let the number of gigabytes be represented by x.

Therefore, this will be:

52 + 4x < 65

Collect like terms

4x < 65 - 52

4x < 13

x < 13/4

x < 3.25

Therefore, the highest gigabytes that she can buy will be 3 gigabytes.

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Answer: 1.4

Step-by-step explanation: First, swap the sides of the equation so that the one with the variable can be in front.

So, its 2y=2.8

To solve this, you simply divide both sides of the equation by 2.

2 divided by 2 is 0. That leaves you with the y by itself. Then, 2.8 divided by 2 is 1.4

So, y=1.4

\(\text {Hello! Let's solve this Equation!}\)

\(\text {The First Step is to Flip the Equation:}\)

\(\text {Before: 2.8=2y}\\\text {After: 2y=2.8}\)

\(\text {Your Final Step is to Divide by 2:}\)

\(\text {2y/2=2.8/2}\)

\(\text {Your Answer will be:}\)

\(\fbox {y=1.4}\)

\(\text {Best of Luck!}\)

\(\text {-LimitedX}\)

If the sales 5 years ago were $25,000, then we can calculate this year's sales as follows:

Calculate the percentage increase from 5 years ago to this year:

Percentage increase = 180% - 100% = 80%

Calculate the amount of increase in sales:

Amount of increase = Percentage increase x Sales 5 years ago

Amount of increase = 0.8 x $25,000 = $20,000

Add the amount of increase to the sales 5 years ago to find this year's sales:

This year's sales = Sales 5 years ago + Amount of increase

This year's sales = $25,000 + $20,000 = $45,000

Therefore, this year's sales for the art supply company were $45,000.

Answer:

the size  321 AND

Step-by-step explanation:

t the radius and diameter of a circle24 AND  4

Answer:4:15

Step-by-step explanation:

EZ

Step-by-step explanation:

Sam's rope = 42 inches * (2/7) = 12 inches.