write and equation in slope intercept form with a y-intercept of -6 and a slope of 1​

Answer:

d. AB

e. A/B

Step-by-step explanation:

From the concept of homogeneity of dimension. The principle is that if two quantities occurs in the same direction, addition and subtraction of those two variable tends to occur but if two quantities occur in different direction, then we can only have either the division and multiplication of those quantities.

From the given information;

Suppose two quantities, A and B, have different dimensions.

The arithmetic operations  that could be physically meaningful are :

d. AB

e. A/B

The statement represent three multiplied by six is 3 x 6 or 3.6

Finding the product of two or more numbers in mathematics is done by multiplying the numbers. It is one of the fundamental operations in mathematics that we perform on a daily basis.

We have,

We have to represent three multiplied by six.

1. 3 x 6 shows three multiplied by six.

2. 3. 6 also shows three multiplied by six.

3. 316 not shows three multiplied by six.

4. 3:6 shows the division of 3 and 6.

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The decision and outcome that represents a Type I error in this scenario is if the prisoner is released and kills a family of five in cold blood within 48 hours. A Type I error occurs when the null hypothesis is rejected even though it is actually true. In this case, if the parole board releases the prisoner based on the hypothesis that they have been rehabilitated but in reality, they have not been rehabilitated, it would result in a Type I error. The prisoner's release would lead to a tragic outcome, which could have been avoided if the null hypothesis had not been rejected.

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Answer:

18 flower boxes

Step-by-step explanation:

Given that:

Capacity of each flower box = 4

Number of flowers to plant :

Red = 38

White = 33

Total = (38 + 33) = 71 flowers

Fewest number of flower boxes needed to plant all flowers :

Total flowers to plant / capacity of each plant

71 / 4

= 17.75

= 18 boxes

Answer:

5

Step-by-step explanation:

The response is 5. The slope is always the coefficient of x in a slope-intercept equation.

Answer:

The correct answer for this equation is -5 I know this because when I went to my previous middle school my old teacher had me grade this exact question.

Step-by-step explanation:

Answer:

this is an example of your question

I hope it helps

The evaluation of the expression - 8 - (- 2 + 7)² is -33.

- 8 - (- 2 + 7)²

Using PEMDAS

P = parenthesis

E = Exponential

M = Multiplication

D = Division

A = Addition

S = Subtraction

- 8 - (- 2 + 7)²

= - 8 - (5)²

= - 8 - 25

= -33

Hence, -33 is the results of the evaluation of the expression.

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Completing squares we will get:

(x + 7)^2 = 36

And the solutions are x = -1 and x = -13

Here we have the quadratic equation:

x^2 + 14x = -13

Remember that a square trinomial is:

(a + b)^2 = a^2 + b^2 + 2ab

we can rewrite our quadratic equation to get:

x^2 + 2*7*x + 13 = 0

So we have:

a = x

b = 7

Then we can add and subtract 7^2, so we will get:

x^2 + 2*7*x + 13 + 7^2 - 7^2 = 0

(x^2 + 2*7*x + 7^2) + 13 - 7^2 = 0

(x + 7)^2 = -13 + 7^2

(x + 7)^2 = 36

Now we can solve this, let's apply the square root in both sides:

(x + 7) = ±√36

x + 7 = ±6

x = ±6 - 7

Then the two solutions are:

x = (6 - 7) = -1

x = (-6 - 7) = -13

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The mean of the sample means of the given data is 40

The provided sample size is 100, with a standard deviation 20and mean of the as 25.

Mean of the population, μ = 25

The standard deviation of the population, σ = 20.

Size of the sample, n = 100

Let X be the mean of the sample means,

The formula for the sample mean is

X = μ

where μ, as we know is the mean of the population

By substituting the value in the above equation, we get

X = 40

Therefore, we get the mean of the sample means is 40

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The most appropriate choice for area of rectangle will be given by-

Difference between area of rectangle 2 and area of rectangle 3 is the largest.

Difference is 25.92 \(cm^2\)

What is area of rectangle?

Area of rectangle is the total space taken by the rectangle.

If l is the length of the rectangle and b is the breadth of the rectangle, then area of rectangle is given by

Area of rectangle = \(l \times b\)

Here,

Area of rectangle 1 = 60.81 \(cm^2\)

Area of rectangle 2 = 61.44 \(cm^2\)

Area of rectangle 3 = 35.52 \(cm^2\)

Area of rectangle 4 = 47.88 \(cm^2\)

Difference between Area of rectangle 1 and rectangle 2 =

                                                                                             (61.44 - 60.81)\(cm^2\)

                                                                                            = 0.63 \(cm^2\)

Difference between Area of rectangle 1 and rectangle 3 =

                                                                                            (60.81 - 35.52)\(cm^2\)

                                                                                             = 25.29 \(cm^2\)

Difference between Area of rectangle 1 and rectangle 4 =

                                                                                             (60.81 - 47.88)\(cm^2\)

                                                                                            = 12.93 \(cm^2\)

Difference between Area of rectangle 2 and rectangle 3 =

                                                                                             (61.44 - 35.52)\(cm^2\)

                                                                                            = 25.92 \(cm^2\)

Difference between Area of rectangle 2 and rectangle 4 =

                                                                                            (61.44 - 47.88) \(cm^2\)

                                                                                            = 13.56 \(cm^2\)

Difference between Area of rectangle 3 and rectangle 4 =

                                                                                           (47.88 - 35.52) \(cm^2\)

                                                                                            = 12.36 \(cm^2\)

Difference between area of rectangle 2 and area of rectangle 3 is the largest.

Difference is 25.92 \(cm^2\)

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The factors of the given expression are 2av² and (2av³-9).

The given expression is 4a²v⁵-18av².

The factors are the polynomials which are multiplied to produce the original polynomial.

2av²(2av³-9)

Therefore, the factors of the given expression are 2av² and (2av³-9).

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Answer:

A

Step-by-step explanation:

for the two of them, the first answer is the answer

Answer:

#1 - First option: y + 7 =  \(\frac{-1}{4}\)(x -4)

#2 - First option: y = 2x - 5

Step-by-step explanation:

#1

Given: (x1,y1) = (4,-7) and m = \(\frac{-1}{4}\);

To find the point slope form which is

y - y1 = m(x - x1); substitute (x1,y1) and m

y - (-7) = \(\frac{-1}{4}\)(x -4)

y + 7 =  \(\frac{-1}{4}\)(x -4)

#2

Given: points (x1,y1) = (0, -5) and (x2,y2)=(4,3)

To find the slope we use

m = \(\frac{(y2-y1)}{(x2-x1)}\) = \(\frac{(3-(-5))}{(4-0)}\) = \(\frac{8}{4}\) = 2

Now pick a number to find b

y = mx + b

y1 = mx1 + b

-5 = 2(0) + b

b = -5

now plug into y = mx + b; which is

y = 2x - 5

Answer:

Your handwriting is really nice! Here is what I have so far:

Step-by-step explanation:

1. x + y

A: (2) + (4) = 6

2. (Don't remember how to do this one.)

3. 2x - 7

A: 2(-1) - 7 = -9

4. 7x^2 - 12x + 13

A: 7(16) - 12(4) + 13 = 112 - 48 + 13 = 77

5. -3p^2 + 4p + 7

A: -3(4) + 4(-2) + 7 = -12 -8 + 7 = -13

6. 3a -(a+2b)

A: 3(1) -([1] + 2[-1]) = 3 + (-1 + 2) = 3 + 1 = 4

7. (I can not see the value of Y.)

8. (I can't understand the equation. Please type it out for me in the comments.)

I need clarification for a few before I continue.

Answer:

Step-by-step explanation:

x+y

2+4

6

m-7

9-7

2

2x-7

2(-1)-7

-1-7

-8

7x^2-12x+13

7(4)^2-12(4)+13

7(16)-48+13

112-48+13

77

-3p^2+4p+7

-3(-2)^2+4(-2)+7

-3(4)+(-8)+7

-12+-56

-68  

3a-(a+2b)

3(1)-(1+(-2))

3-(-2)

5

5x+2y-(x+y)

Answer: N/a

Value of y not available

5x+6y-32

5(1)+6(-1)

5+(-6)

-1

b^2-5a^3

-2^2-5(-4)^3

4-5(-64)

4-320

316

2a-b/c

Answer: N/A ]

Value of c not known

Answer:

r = V/2 - 2

Step-by-step explanation:

Answer:   r=1/2v−2

Step-by-step explanation:

v=4+2r

2r+4=v

2r+4+−4=v+−4

2r=v−4

2r/2=v−4/2

r=1/2v−2

(a)The probability that the selected individual owns shares in the balanced fund is 8%, that is 0.08.

(b)The probability that the selected individual owns shares in a bond fund is 26%.

(c)The probability that the selected individual does not own shares in a stock fund is 57%.

(a) A probability is a number that indicates how likely an event is to occur. In this case, the event is the selected individual owning shares in the balanced fund. The percentage of customers who own shares in the balanced fund is given as 8%. This means that if 100 customers own shares in just one fund, 8 of them would own shares in the balanced fund.

(b) To find the probability that the individual owns shares in a bond fund, we need to add up the percentages of customers who own shares in each of the bond funds:

Short bond: 14%

Intermediate bond: 7%

Long bond: 5%

Total bond funds: 14% + 7% + 5% = 26%

So, the probability that the selected individual owns shares in a bond fund is 26%.

(c) To find the probability that the selected individual does not own shares in a stock fund, we need to find the complement of the probability that the individual owns shares in a stock fund. The probability that the individual owns shares in a stock fund is the sum of the percentages of customers who own shares in each of the stock funds:

Moderate-risk stock: 25%

High-risk stock: 18%

Total stock funds: 25% + 18% = 43%

So, the probability that the selected individual does not own shares in a stock fund is 1 - 43% = 57%.

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--The question is incomplete, answering to the question below--

"A mutual fund company offers its customers a variety of funds: a money-market fund, three different bond funds (short, intermediate, and long-term), two stock funds (moderate and high-risk), and a balanced fund. Among customers who own shares in just one fund, the percentages of customers in the different funds are as follows.

Money-market 23%

High-risk stock 18%

Short bond 14%

Moderate-risk stock 25%

Intermediate bond    7%

Balanced 8%

Long bond 5%  

A customer who owns shares in just one fund is randomly selected.

(a)What is the probability that the selected individual owns shares in the balanced fund?

(b) What is the probability that the individual owns shares in a bond fund?

(c) What is the probability that the selected individual does not own shares in a stock fund?"

xy = 66

x + y = 17

x = 11

y = 6

11 times 6 = 66

11 plus 6 = 17

Answer is 11 and 6

Answer:

\(-\frac{5}{32}\)

Step-by-step explanation:

\(\frac{1}{2(2)^4}-\frac{3}{4(2)^2} \\\frac{1}{32} - \frac{3}{16} = -\frac{5}{32}\)

Answer:

10 v − 4 w + 1

Step-by-step explanation:

Simplify the expression.

So on solving the provided question, we can say that here in the quadrilateral; angle MJL = angle JLK = 60

A quadrilateral is a four-sided polygon in geometry that has four edges and four corners. The word is a derivative of the Latin words quadri and latus (meaning "side"). Having four sides, four vertices, and four corners, a rectangle is a two-dimensional form. Concave and convex come in primarily two varieties. Additionally, there are several subclasses of convex quadrilaterals, including trapezoids, parallelograms, rectangles, rhombuses, and squares. Four straight sides make up a rectangle, which is a two-dimensional form. There are several different types of quadrilaterals, including parallelograms, trapezoids, rectangles, kites, squares, and rhombuses.

here in the quadrilateral

angle MJL = 60

angle MJL = angle JLK = 60

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Using the given information, the equation of the circle with radius 7 and center located at (-6 , 13) is (x + 6)^2 + (y - 13)^2 = 49.

The general form of the equation of  circle is given by (x - h)^2 + (y - k)^2 = r^2, where (h , k) is the location of the center and r is the radius of the circle.

Given the radius and center of the circle, substitute these values to the general form of the equation of the circle.

(x - h)^2 + (y - k)^2 = r^2

where (h , k) = (-6 , 13)

r = 7

(x - -6)^2 + (y - 13)^2 = 7^2

(x + 6)^2 + (y - 13)^2 = 49

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Answer:

Look below.

Step-by-step explanation:

18 8/25 is a mixed number or mixed fraction.  

In order to convert a mixed number into decimal form, you need to divide the numerator by the denominator

8 ÷ 25 = 0.32

Next add the decimal (0.32) to the whole number from the mixed fraction

18 + 0.32 = 18.32

This is how many pounds she bought. This decimal terminates.

Using conversion of improper fraction to a decimal, we find that she bought 18.32 pounds of meat, which is a terminating decimal.

The amount of mean she left, in pounds, was of:

\(18\frac{8}{25}\)

We want to convert the improper fraction to decimal, which is made adding the decimal fraction to the integer part, that is:

\(18\frac{8}{25} = 18 + \frac{8}{25} = 18 + 0.32 = 18.32\)

The division of 800 by 25 is exact(32), thus terminating decimal, and she bought 18.32 pounds.

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Answer:

Chang sent 17 messages, Alonzo sent 51 and Raina sent 26.

Step-by-step explanation:

You turn the word problem into an algebraic expression and solve

Answer:

657000

Step-by-step explanation:

first you solve the 10^5 and 10^4. Then you solve the multiplication. Last, you solve the addition:
(6.31 * 10^5 ) + (2.6 * 10^4) =
(6.31 * 100000 ) + (2.6 * 10000) =
631000 + 26000 =
657000

Understanding:

The sum of a geometric series is, \(a+ar+ar^2+ar^3+...\), with a being the start point and r is the common ratio. We can also use the following formula to make life easier \(S_n=a\frac{1-r^n}{1-r}\), a is your start point, r is the common ratio, and n is the number of terms, which in our case is S7.

Solution:

Our start point is 1, \(a=1\),

The common ratio is 5, \(r=5\),

And finally, the number of terms is 7, \(n=7\).

\(S_n=a\frac{1-r^n}{1-r} \\=(1)\frac{1-(5)^{(7)}}{1-(5)} \\=\frac{1-78125}{1-5} \\=\frac{-78124}{-4}\\=19531\)

The answer is [A] 19531.

dx/dt = 4+3√3 in the case of the circle with radius 4 and the equation x²+y²=16.

The method of finding an implicit function's dependent variable's derivative by differentiating each term individually, symbolizing the derivative, and then solving the resulting expression for the symbol.

Without having to solve the provided equation for y, you may use the implicit differentiation technique to determine the derivative of y with respect to x.

Because we assume that y may be written as a function of x, the chain rule must always be applied when differentiating the function y.

So, the dx/dt will be:

The circle's equation is: x² + y² = 16

Assuming that x = 2, then:

2² + y²   = 16

y² = 12

y = ±√12

Hence, the first quadrant is positive:

y = √12

y = 2√3

When implicit differentiation is used, we get that:

2x dx/dt + 2y dy/dt = 16

If fracdydt = -3, as is the case, then

2(2) dx/dt - 12√3 = 16

4 dx/dt = 16 + 12√3

dx/dt = 16+12√3/4

dx/dt = 4+3√3

Therefore, dx/dt = 4+3√3 in the case of the circle with radius 4 and the equation x² + y² = 16.

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\(\cfrac{1}{1+x^{a-b}}~~ + ~~\cfrac{1}{1+x^{b-a}} \\\\[-0.35em] ~\dotfill\\\\ \cfrac{1}{1+x^{b-a}}\implies \cfrac{1}{1+x^{-(a-b)}} \implies \cfrac{1}{1+\frac{1}{x^{a-b}}}\implies \cfrac{1}{\frac{1+x^{a-b}}{x^{a-b}}}\implies \cfrac{x^{a-b}}{1+x^{a-b}} \\\\[-0.35em] ~\dotfill\\\\ \cfrac{1}{1+x^{a-b}}~~ + ~~\cfrac{x^{a-b}}{1+x^{a-b}}\implies \cfrac{1+x^{a-b}}{1+x^{a-b}}\implies \text{\LARGE 1}\)

Answer:

113.75

Step-by-step explanation:

13$ x 8.75 h (45 minutes is 3/4 of an hour) = $113.75

keeping in mind that an hour has 60 minutes, so you're really getting paid $13 per 60 minutes, so now, 8 hours and 45 minutes is just 8*60 + 45 = 525 minutes.

\(\begin{array}{ccll} \$&minutes\\ \cline{1-2} 13 & 60\\ x& 525 \end{array} \implies \cfrac{13}{x}~~=~~\cfrac{60}{525} \\\\\\ \cfrac{ 13 }{ x } ~~=~~ \cfrac{ 4 }{ 35 }\implies 455=4x\implies \cfrac{455}{4}=x\implies 113.75=x\)

Answer:

After 7 seconds it hits the ground.

h= -16^2 + 80x + 224

(I'm assuming this is what you meant, because these problems are generally quadratic)

Use quadratic formula to find when it hits the ground (get zeros)

x = -2, x = 7

After 7 seconds it hits the ground.