Use the given information to write an equation for each line slope 6, y-intercept 4

Answer:

60%

Step-by-step explanation:

Answer:

Step-by-step explanation:

One of four in number form is 1/4 this is the only thing I can tell you without knowing what the answer choices are or what the question is

Answer:

7

Step-by-step explanation:

!..........................

Step-by-step explanation:

\((1\frac{1}{3} )(1\frac{1}{2} )(1\frac{1}{5} )\\(\frac{4}{3} )(\frac{3}{2} )(\frac{6}{5} )\\(\frac{2}{1} )(\frac{1}{1} )(\frac{6}{5} )\\\frac{12}{5}\)

In the second step I made them all into simple fractions, just because that's easier.

In the third step I did a bit of cancelling to simplify everything as much as possible.

Answer:

\(\frac{12}{5}\)

Answer:

Step-by-step explanation:

You need to find the volume if one shoe box by doing:

Length x Width x Height

Of the shoe box

Then multiply by 30 to get the volume for all the shoe boxes

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The nonresponse caused the results of the survey to be biased as C. Those who did not respond caused a violation of the assumption of independence.

It should be noted that each person in a simple random sample of 1,200 received a survey, and 325 people returned their survey. How could nonresponse cause the results of the survey to be biased?

In this case, the nonresponse caused rhe results of the survey to be biased as those who did not respond caused a violation of the assumption of independence. Those who did not respond may differ in some important way from those who did respond

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Answer:

a) Let x represent the the number of tickets given out for the seats that cost $7 and let y represent the the number of tickets given out for the seats that cost $10

b) x + y ≥ 8...(1)

7×x + 10×y ≤ 70...(2)

c) Please see the attached graph

d) One possible solution is which is within the feasible region is x = 4 and y = 4.

Step-by-step explanation:

The given parameters are;

The prices of the tickets for the seats given by the radio station are $7 and $10

The minimum number of tickets to be given out = 8 tickets

The maximum number of tickets the radio station can give away = $70

a) Let x represent the the number of tickets given out for the seats that cost $7 and let y represent the the number of tickets given out for the seats that cost $10

b) x + y ≥ 8...(1)

7×x + 10×y ≤ 70...(2)

The above inequalities can be written with respect to y as follows;

For the first inequality, we have;

y ≥ 8 - x

For the second inequality, we have;

7×x + 10×y ≤ 70

y ≤ 70/10 - 7/10×x

Which gives;

y ≤ 7 - 7/10×x

c) The two inequalities are graphed as using Microsoft Excel as follows;

With the given inequalities expressed in terms of y,

1) A table of values is generated for each inequality expressed as equations

2) The table is plotted using the insert function of Microsoft Excel

3) The area where the valid region of both inequalities intersect is shaded

d) The possible solution is given by the point where both inequality equations are equal as follows;

8 - x = 7 - 7/10×x

8 - 7 = x - 7/10×x

3/10×x = 1

x = 10/3 = 3¹/₃

y = 7 - 7/10×x = 7 - 7/10×10/3 = 14/3 = 4²/₃

Therefore, one possible solution is which is within the feasible region is x = 4 and y = 4.

Well we can see that 40+30+x=180 degrees (Because it is a straight line)

So that means x=110 degrees.

Answer:

460 grams

Step-by-step explanation:

Thr trick to this question is knowing the density of water, which happens to be 1 gram/cm^3. If we start with a 200 gram cup and add 260 cm^3 of water, we are adding 260 grams onto 200 grams and getting 460 grams.

The single transformation that took place from their starting position to their final destination is (x, y) ⇒ (x + 7, y)

What is transformation?

Transformation is the movement of a point from its initial location to a new location. Types of transformation are rotation, reflection, translation and dilation.

Translation is the movement of a point either up, down, left or right in the coordinate plane.

Hikers walk 3 miles east and then 2 miles north and take a water break. Hence:

(x, y) ⇒ (x + 3, y + 2)

They continue hiking 4 miles east and a final 2 miles south to their destination:

(x, y) ⇒ (x + 3 + 4, y + 2 - 2) ⇒ (x + 7, y)

The single transformation that took place from their starting position to their final destination is (x, y) ⇒ (x + 7, y)

The indefinite integral of x^2 ln(1 + x) dx is evaluated as a power series using the formula for the power series expansion of ln(1 + x). The resulting power series has a radius of convergence of 1.

To evaluate the indefinite integral of x^2 ln(1 + x) dx as a power series, we can use the formula for the power series expansion of ln(1 + x):

ln(1 + x) = ∑(-1)^(n+1) (x^n) / n

where ∑ represents the sum from n=1 to infinity.

Substituting this into the integral, we get:

∫ x^2 ln(1 + x) dx = ∫ x^2 ∑(-1)^(n+1) (x^n) / n dx

= ∑(-1)^(n+1) ∫ (x^(n+2)) / n dx

= ∑(-1)^(n+1) (x^(n+3)) / (n(n+3))

To find the radius of convergence, we can use the ratio test:

|((x^(n+4)) / ((n+1)(n+4))) / ((x^(n+3)) / (n(n+3)))| = |x| lim(n→∞) (n/(n+1)) = |x|

The series will converge if this limit is less than 1, so the radius of convergence is 1. Therefore, the power series expansion of the indefinite integral is:

∫ x^2 ln(1 + x) dx = ∑(-1)^(n+1) (x^(4+n)) / (n(n+3)) with radius of convergence 1.

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Answer:

b

Step-by-step explanation:

Here's a step-by-step explanation:

1. You are given the velocity function: v(t) = 6 + e^(-2t)
2. To find the position function s(t), we need to integrate the velocity function with respect to t.
3. Integrate v(t) with respect to t: ∫(6 + e^(-2t)) dt
4. Apply the rules of integration: ∫6 dt + ∫e^(-2t) dt
5. Integrate each term separately: 6t - (1/2)e^(-2t) + C
6. The position function s(t) is: s(t) = 6t - (1/2)e^(-2t) + C

In the position function s(t) = 6t - (1/2)e^(-2t) + C, C is the integration constant, which depends on the initial position. If you are given an initial condition, you can determine the value of C. Otherwise, the position function will remain in this general form.

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The surface area, SA, of the composite figure, obtained from the sums of the areas of the rectangular surfaces is 488 square inches

SA = 488 in.²

A composite figure is a figure that comprises of two or more simpler figures.

The surface area of the composite figure can be calculated as follows;

The area of the rare of the figure = 11 in × 9 in = 99 in²

The area of the four surfaces of the top cuboid = 2 × 3 × 3 + 11 × 3 + 11 × 3 = 84 in²

The area of the exposed surface of the lower cuboid = 6 × 11 + 2 × 6 × 8 + 5 × 11 + 8 × 11 = 305 in²

The surface area, A, of the composite figure is therefore;

A = 99 + 84 + 305 = 488 in²

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The least common denominator for the fractions 3/6 and 2/12 is 12.

We need to determine the smallest number that both 6 and 12 can evenly divide into.

The prime factorization of 6 is 2 * 3.

The prime factorization of 12 is 2 * 2 * 3.

To find the least common denominator, we take the highest power of each prime factor that appears in either denominator. In this case, the prime factors are 2 and 3.

From the prime factorizations, we can see that the least common denominator is 2 * 2 * 3 = 12.

Therefore, the least common denominator for the fractions 3/6 and 2/12 is 12.

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Answer:

3/5 is equal to 0.6   multiply 0.6 by 6... subtract 3.6 from 15 and subtract one more bag because Johan took one whole bag of chips... there would be 10.4 bags of chips (about 10.5 bags of chips left).

Sorry nobody didn't answer your question yesterday... Hope I'm not too late...

Given that a triangle has integer side lengths 2, 5 and 2. We are to find the median of all possible values of x.

In a triangle, the sum of two sides of a triangle is always greater than the third side. That is `a+b > c`, where c is the greatest side of the triangle. This is the triangle inequality theorem.Here, 5 is the greatest side of the triangle.

Hence, `2+2<5` is not satisfied. Therefore, such a triangle is not possible. Thus, there are no possible values for the median. Hence, the correct answer is "no possible value for the median".

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Answer:

(0,-2) and (1,1)

Step-by-step explanation:

The solution points at the intersection of what is above the orange line and belothe blue line.

(-5, 5) is only in the orange zone so X

(0,3) is on the blue line that is doted so X

(0,-2) is on the orange line that is solid so ✅

(1,1) is in the orange and blue so ✅

(3,-4) is in the blue zone only so X

Answer:

hoi

Step-by-step explanation:

Answer:

A: All repairs requiring 1 hour or less have the same labor cost.

Step-by-step explanation:

Answer:

A: All repairs requiring 1 hour or less have the same labor cost.

Step-by-step explanation: all right!

Answer:

It has 5-fold rotational symmetry (72 degrees). The Clematis shown has 8-fold rotational symmetry (45 degrees). It has 8 flower petals arranged around the center of the flower.

Step-by-step explanation:

Step-by-step explanation:

1 . x - 4y = -10

2x + y = -11

multiply the first equation with 2

2x - 8y = -20

-

2x + y = -11

===============

= 0 - 9y = -9

y = 1

x = -6

-------------------------------------------

2.

a - 3b = 24

-

a + 2b = -16

=============

= 0- 5b = 40

b = - 8

a = 0

and so on

If the HCF of 65 and 117 is expressible in the form of 65 m-117, then the value of m is 2.

To find the value of m, follow these steps:

Therefore, the value of m is 2.

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Answer:

\(-53+22i\)

Step-by-step explanation:

You can simply use the FOIL method, but keep in mind that \(i^2=-1\):

\((1-6i)(-5-8i)\\(1)(-5)+(1)(-8i)+(-6i)(-5)+(-6i)(-8i)\\-5-8i+30i+48i^2\\-5+22i+48(-1)\\-5+22i-48\\-53+22i\)

Answer:

D

Step-by-step explanation:

Ben is buying 30 juice boxes. Since each pack has 3 juice boxes, we can make it (30 / 3) so far. 30 / 3 is how many packs Ben buys. Now, since each pack is $1.25, we have to multiply 30 / 3 by 1.25.

Therefore, the answer is c = (30 / 3) * 1.25

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Answer:

25

Step-by-step explanation:

if you look at it, 250 is 1/4 of 1000 and 100 is 1/10 of 1000 so divide 250 by 10 and you get your answer.

Answer:

61.5

Step-by-step explanation:

asiago: 12h+7(1.50)=x .  h=6

plug it in!

79(1.5)=x

x=118.5

plain: 7h-4(1.5)=x .   h=6

plug it in again! :D

38(1.5)=x

x=57

find the difference!

118.5-57=61.5

By addressing the posed question, we can get the following conclusion: Volume equation of six tennis balls = 6 179.59 1077.54 cm

In mathematics, an equations is a promise that two expressions are equivalent. Two sides that are divided by the algebraic symbol (=) make up an equation. As an illustration, the claim "2x + 3 = 9" makes the statement "2x plus 3 equals the quantity "9." Finding the value or values of the variable(s) necessary for the equation to be true is indeed the goal of equation solving. Equations can include one or more parts and be simple or complex, regular or nonlinear. The formula "x2 + 2x - 3 = 0" raises the variable x to the second power. A line is utilized in many different areas of mathematics, such as algebra, calculus, and geometry. We can calculate the volume of the container and the volume of one tennis ball, and then check if the volume of six tennis balls is less than or equal to the volume of the container.

Volume of container = πr2h

Volume of container = π\((3.5)^2\)(40) ≈ 1540.48 cm

Volume of one tennis ball = 4/3 π\(r^3\)

Volume of one tennis ball = 4/3 π\((3.5)^3\) ≈ 179.59 cm

Volume of six tennis balls = 6 × volume of one tennis ball

Volume of six tennis balls = 6 × 179.59 ≈ 1077.54 cm

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The measure of central location is found by arranging the data from smallest to largest and selecting the middle value is "Median".

The median is the midpoint value in an ascending-ordered dataset (from the smallest value to the largest value). If a dataset has an odd range of values, the median is the mean of a two middle values.

Some characteristics of median are-

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the area of the regular polygon with 6 sides, side length of 6 inches, and apothem of 4 meters is 72 square inches.

First, we need to find the length of the radius of the circumscribed circle.

To do this, we can use the fact that the apothem is the distance from the center of the polygon to the midpoint of a side, and the fact that the apothem and radius form a right triangle with one of the sides. So, we have:

r^2 = a^2 + s^2/4

r^2 = 4^2 + 6^2/4

r^2 = 16 + 9

r^2 = 25

r = 5

Now that we have the radius, we can find the area of the polygon using the formula:

A = (1/2) * apothem * perimeter

Since we have the apothem and side length, we can find the perimeter as:

P = 6 * 6 = 36

Therefore, the area is:

A = (1/2) * 4 * 36

A = 72 square inches

So, the area of the regular polygon with 6 sides, side length of 6 inches, and apothem of 4 meters is 72 square inches.

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