What percent of 150 is 90? ANS ________ %

Answers

Answer 1

What percent of 150 is 90? ANS ________ %

In this problem

150 represent 100%

so

Applying proportion

Find out what percentage represent 90

so

100/150=x/90

solve for x

x=(100/150)*90

x=60%

answer is 60%

Related Questions

PLEASE I NEED HELP... directions in the screen shot

PLEASE I NEED HELP... directions in the screen shot

Answers

Answer:

-5

Step-by-step explanation:

taking - common

- (5x + 7) >= 17

you must have heard that the direction of inequality gets inverted when the signs of equations on both sides is inverted.

so,

5x + 7 <= - 17

5x + 7 - 7 <= -17 - 7

5x <= - 24

x <= -24/ 5

so, the value of x can be less than or equal to -24/ 5

upon solving -24/5 we get -4.8

and the question is asking for largest integral value, then it will be - 5

check the number line for this

-6 -5 -4.8 -4 -3 -2 ....

suppose this is a number line.

the value of x lies on the left side of -4.8 and -4.8 is not an integer so we'll skip onto -5 which is the following integer on the required side.

so the answer is -5

Please help Show that the inverse of a linear function y=mx+b, where m≠0 and x≠b, is also a linear function

Please help Show that the inverse of a linear function y=mx+b, where m0 and xb, is also a linear function

Answers

Let f(x) = mx+b. Also, let g(x) be the inverse of f(x)

To find the inverse, we start with y = mx+b and swap x and y. From there, we solve for y like so

y = mx+b

x = my + b

x-b = my

my = x-b

y = (x-b)/m ... note m is in the denominator, so m cannot be 0

y = (x/m) - (b/m)

y = (1/m)x - (b/m)

g(x) = (1/m)x - (b/m)

This new equation is linear because it is in the form (slope)x+(y intercept)

The new slope is 1/m and the new y intercept is -b/m

So this proves that the inverse g(x) is linear when f(x) is linear.

The inverse function is:

\(y = \frac{x}{m} - \frac{b}{m}\)

Since \(m \neq 0\) and \(x \neq b\), it is a linear function with slope \(\frac{1}{m}\) and intercept \(-\frac{b}{m}\).

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

A linear function is given by:

\(y = mx + b\)

In which:

m is the slope and b is the y-intercept.To find the inverse function, we exchange x and y in the original function, and then isolate y. Thus:

\(x = my + b\)

\(my = x - b\)

\(y = \frac{x}{m} - \frac{b}{m}\)

Since \(m \neq 0\) and \(x \neq b\), it is a linear function with slope \(\frac{1}{m}\) and intercept \(-\frac{b}{m}\).

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Complete the statement using the specified property. Multiplication Property of One
1 x w x 16

Answers

The multiplication property of one is an identity property

The expression is given as:

\(\mathbf{1 \times w \times 16}\)

The multiplication property of one states that:

When one is multiplied by any number or expression, the number or expression remains unchanged.

So, we have:

\(\mathbf{1 \times w \times 16 = w \times 16}\)

This property is also referred to as the identity property.

The general rule is represented as:

\(\mathbf{1 \times a = a}\)

Examples are:

1 * 2 = 2

1 * x = x

1 * ab = ab

And so on

Hence, the multiplication property of one is an identity property

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Rafael writes an expression to represent “a number, n, decreased by thirty-one.” Then he evaluates that expression if n = 29. Which statements are true about the expression and its evaluation? Check all that apply.
The correct expression is 31 minus n.
This is a subtraction expression.
This is an addition expression.
To evaluate, substitute 29 for the variable in the expression.
To evaluate, substitute 31 for the variable in the equation.
To evaluate the expression, add 31 to 29.
The correct expression is n minus 31.
To evaluate the expression, subtract 31 from 29.

Answers

Answer:

The correct expression that can be represented by n decreased by thirty-one is n - 31

let

The unknown number = n

n decreased by thirty-one

= n - 31

If n = 29

n - 31

= 29 - 31

= -2

The correct expression is 31-n.

False

This is a subtraction expression.

True

This is an addition expression.

False

To evaluate, substitute 29 for the variable in the expression

True

To evaluate, substitute 31 for the variable in the equation.

False

To evaluate the expression, add 31 to 29.

False

The correct expression is n - 31

True

To evaluate the expression, subtract 31 from 29.

True

Step-by-step explanation:

the answer is a b e g f hop this helps u

If x = −5 when y = −30. Find when y =10.

Answers

It would be x=5/3
Because -30 divided by -5 equals 6, so 10 divided by 6 equals 1.666666666... which is equal to 5/3

points) Define g:R→R+​by the rule g(x)=x2, where R denotes the set of all real numbers and R+​denotes the set of all non-negative real numbers. a) Is g injective? Prove it or disprove it by giving a counterexample. b) Is g surjective? Prove it or disprove it by giving a counterexample.

Answers

(a) No, the function g is not injective.

(b) No, the function g is not surjective.

Given, g(x) = x², where R denotes the set of all real numbers and R+ denotes the set of all non-negative real numbers.

(a) To prove that g is injective or not injective, let's check for x₁, x₂ ε R such that g(x₁) = g(x₂) ⇒ x₁² = x₂².

Then, x₁ = x₂ or x₁ = - x₂. So, the function g is not injective because there exist two values, x₁ and x₂, that have the same image, that is,

g(x₁) = g(x₂), but x₁ ≠ x₂. Let's understand this with an example; if g(2) = 4 and g(-2) = 4, then x₁ = 2 and x₂ = - 2, that is, both values have the same image. Hence, the given function g is not injective.

(b) Now, let's check for surjective.

Let y ε R⁺, then g(x) = y has a solution x ε R⁺ or x = -x, that is x = √y or x = -√y. Thus, the given function g is not surjective because it does not have solutions for y ε R. The domain is R, and the range is R⁺, which implies that the function is not surjective because it does not cover all of the range values. Therefore, g is not surjective.

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Two sides of a triangle have lengths 6 and 16. What must be true about the length of the third side?

Answers

Answer:

it is 6

Step-by-step explanation:

Find the distance (8,-7) (-4,-2)

Answers

Distance = 13 units

Point A: (8, -7)

Point B: (-4, -2)

\(\sqrt{(8 + 4)^{2} + (-7 + 2)^{2} }\)

\(\sqrt{(12)^{2} + (-5)^{2} }\)

\(\sqrt{144 + 25 }\)

\(\sqrt{169}\)

\(13\)

Answer:

\(\boxed {d = 13}\)

Step-by-step explanation:

Use the Distance Formula to help you find the distance between the two following points:

\(d = \sqrt{(x_{2} - x_{1})^{2} + (y_{2} - y_{1})^{2}}\)

(where \((x_{1}, y_{1})\) represents the first point and \((x_{2}, y_{2})\) represents the second point)

-Apply the two following onto the formula:

\((x_{1}, y_{1}) = (8, -7)\)

\((x_{2}, y_{2}) = (-4, -2)\)

\(d = \sqrt{(-4 - 8)^{2} + (-2 + 7)^{2}}\)

-Solve for the distance:

\(d = \sqrt{(-4 - 8)^{2} + (-2 + 7)^{2}}\)

\(d = \sqrt{(-12)^{2} + 5^{2}}\)

\(d = \sqrt{144 + 25}\)

\(d = \sqrt{169}\)

\(\boxed {d = 13}\)

Therefore, the distance is \(13\).

A sailboat sets out from the U.S. side of Lake Erie for a point on the Canadian side, 95.0 km due north. The sailor, however, ends up 35.0 km due east of the starting point. (a) How far and (b) in what direction (west of due north) must the sailor now sail to reach the original destination? (a) Number Units (b) Number Units

Answers

The sailor must sail approximately 102.4 km and 58.9° west of due north to reach the original destination. we have used the Pythagorean theorem

To determine the distance and direction the sailor must sail to reach the original destination, we can use the concept of vector addition.

The initial displacement of the sailor is a combination of a northward displacement of 95.0 km and an eastward displacement of 35.0 km. To find the resultant displacement, we can use the Pythagorean theorem:

Resultant displacement = √((northward displacement)^2 + (eastward displacement)^2)

                   = √((95.0 km)^2 + (35.0 km)^2)

                   ≈ 102.4 km

The direction of the resultant displacement can be found using trigonometric functions. We can use the inverse tangent function to find the angle:

θ = tan^(-1)((eastward displacement) / (northward displacement))

  = tan^(-1)(35.0 km / 95.0 km)

  ≈ 20.9°

However, since we are asked to find the direction west of due north, we need to subtract this angle from 90°:

Direction = 90° - 20.9°

           ≈ 69.1°

Therefore, the sailor must sail approximately 102.4 km and 58.9° west of due north to reach the original destination.

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7) Tom is deciding whether or not he should become a member of the gymſto use their basketball courts. The
membership cost is $135. Members pay $2 to rent out the basketball courts. Non-members can rent the court also, but
they have to pay $11 each time. How many times would Tom need to rent the court in order for it be cheaper to be a
member than a non member?

Answers

Answer:

15 times for it to be equal, 15+ to be cheaper

Step-by-step explanation:

135+2x=11x

135=9x

135/9=x

15=x

135+2(15)=165$

11(15)=165$

Answer:

16 times

Step-by-step explanation:

Create an inequality where x represents the number of times he rents out the court:

2x + 135 < 11x

Solve for x:

135 < 9x

15 < x

So, Tom would have to rent the court out 16 times for it to be cheaper

A jar contains 18 strawberry, 24 cherry, and 19 lime-flavored candies. The rest of the candys are chocolate there are 82 candys in all. If n represents the number of chocolates in the jar, what equation could you use to find n?

Answers

The equation which is used to find the number of chocolates candy in the jar is given by 18 + 24 + 19 + n = 82 , the number of chocolate candy in the jar is equal to 21.

Number of strawberry candy in the jar = 18

Number of cherry candy in the jar = 24

Number of lime flavored candies = 19

Let 'n' be the number of chocolate candy in the jar

Total number of candy in the jar = 82

Equation used to represent the given condition is :

18 + 24 + 19 + n = 82

⇒ 61 + n = 82

⇒ n = 82 - 61

⇒ n = 21

Therefore, the equation required to represent the number of chocolate candy is 18 + 24 + 19 + n = 82 and the value of n is equal to 21.

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What is your estimated project completion time?
Please show work.
\begin{tabular}{|l|l|l|l|l|} \hline Activity & a & m & b & Immediate Predecessor \\ \hline A & 1 & 2 & 3 & \( \cdots \) \\ \hline B & 2 & 3 & 4 & \( \cdots \) \\ \hline C & 4 & 5 & 6 & A \\ \hline D &

Answers

To find the estimated project completion time for the given project activities, we need to first calculate the earliest start and earliest finish times and then the latest start and latest finish times.

Using the activity times given, we can calculate the earliest start and earliest finish times for each activity as follows: Activity A: Earliest start time = 0

Earliest finish time = 1

Activity B: Earliest start time = 2

Earliest finish time = 5

Activity C: Earliest start time = 5

Earliest finish time = 11

Activity D: Earliest start time = 11

Earliest finish time = 17

Activity E: Earliest start time = 5

Earliest finish time = 8 Activity F:

Earliest start time = 8

Earliest finish time = 17

Now we can calculate the latest start and latest finish times for each activity using the backward pass.

Latest finish time = 5

Latest start time = 2

Activity A: Latest finish time = 1

Latest start time = 0

Now we can calculate the slack time for each activity as follows:Activity A:

Slack time = 0

Activity B: Slack time = 0

Activity C: Slack time = 0

Activity D: Slack time = 0

Activity E: Slack time = 3

Activity F: Slack time = 0

The critical path for this project is A -> C -> D, since these activities have zero slack time. Therefore, the estimated project completion time is 17 units of time.

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Sale
50% OFF!
What is the sale price of a gold necklace originally priced at $40?

Answers

Answer:

$20

HOPE THIS HELPS

-Todo <3

Step-by-step explanation:

40/2=20

If f(x) is continuous on a closed interval, then it is enough to look at the points where f'(x) = 0 in order to find its absolute maxima and minima. Be prepared to justify your answer.

Answers

While looking at the critical points of a function f(x) is a useful first step in finding its maxima and minima, it is not enough by itself to determine all of them.

The statement is partially correct. If a function f(x) is continuous on a closed interval, it is possible to find its absolute maxima and minima by looking at the points where f'(x) = 0, but this is not enough to guarantee that you have found all of them.

The reason why this is the case is because the condition f'(x) = 0 only identifies critical points, which are points where the function may have an extremum (either a maximum or a minimum). To determine whether a critical point is indeed a maximum or a minimum, you need to analyze the behavior of the function near the critical point.

One way to do this is by using the second derivative test, which states that if f(x) is twice differentiable and f''(x) > 0 at a critical point x, then f(x) has a local minimum at x. Similarly, if f''(x) < 0 at a critical point x, then f(x) has a local maximum at x.

You also need to use additional tools, such as the second derivative test, to verify whether the critical points are indeed extrema.

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Which statements describe the figure on the grid if each square has side lengths of 1 cm? Check all that apply. On a coordinate plane, a figure covers 12 full squares and 12 partial squares. The bottom of the figure is diagonal and crosses 6 squares. The perimeter of the figure is 18 cm. The length of the top of the figure is less than 6 cm. The area of the figure is the sum of 12 full squares and 12 partial squares. The area of the figure is greater than 24 square centimeters. The length of the bottom of the figure is greater than 6 cm. The area of the figure is the sum of 6 full squares and 12 partial squares.

Answers

The figure on the grid is an illustration of areas and perimeters of a shape

How to determine the true statements?

The question is incomplete, as the figure is not given.

So, I will provide a general explanation on how to determine the area and the perimeter of a shape.

The area of a shape is the amount of space on that shape.

Take for instance a square that has a side length 5 units.

The area of the square would be:

Area = 5 * 5 = 25 square units

On the other hand, the perimeter is the sum of the side lengths of the shape.

Using the same square that has a side length 5 units.

The perimeter of the square would be:

Perimeter = 4 * 5 = 20 units

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Answer: its 3, 5

Step-by-step explanation: im honestly not too sure if this is the answer

Find the length of side T in simplest radical form with a rational denominator.

Answers

To find the length of side T in simplest radical form with a rational denominator,

you'll need to apply the Pythagorean theorem or another relevant geometric formula depending on the shape of the figure.

Pythagoras theorem states that “In a right-angled triangle, the square of the hypotenuse side is equal to the sum of squares of the other two sides

Please provide more information or a diagram about the shape and given measurements,

so I can help you solve for the length of side T.

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a car is 90 inches long. a truck is 75% longer than the car. how long is the truck?

Answers

Step-by-step explanation:

Length of truck = y

y = 90 + 0.75(90)

y = 90 + 67.5

y = 157.5

The truck is 157.5 inches long.

Hope this helps!

Find an orthogonal diagonalization for A=⎣⎡−4000−3101−3⎦⎤, i.e. find an orthogonal matrix U and a diagonal matrix D such that A=UDUt. Any empty entries are assumed to be 0 . U= D=[]

Answers

To find an orthogonal diagonalization for the matrix A = [-4, 0, 0; -3, 1, 0; -3, 0, 1], we need to find an orthogonal matrix U and a diagonal matrix D such that A = UDUᵀ.

First, find the eigenvalues of A by solving the characteristic equation |A - λI| = 0: λ₁ = -4, λ₂ = 1, λ₃ = 1.
Next, find the corresponding eigenvectors for each eigenvalue:
- For λ₁ = -4, v₁ = [1, -1, -1].
- For λ₂ = 1, v₂ = [0, 1, 0].
- For λ₃ = 1, v₃ = [0, 0, 1].
Now, normalize the eigenvectors:
- v₁_norm = [1/√3, -1/√3, -1/√3].
- v₂_norm = [0, 1, 0].
- v₃_norm = [0, 0, 1].
Form the orthogonal matrix U using the normalized eigenvectors as columns:
U = [1/√3, 0, 0; -1/√3, 1, 0; -1/√3, 0, 1].
Form the diagonal matrix D with the eigenvalues on the diagonal:
D = [-4, 0, 0; 0, 1, 0; 0, 0, 1].
So, the orthogonal diagonalization of A is given by A = UDUᵀ with U and D as above.

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Beth is making a garden plot which measures 6 open parentheses square root of x plus 2 end root close parentheses units in length and open parentheses 5 square root of x plus 2 end root close parentheses units in width. What is the area of the garden?

Answers

The area of the garden whose length and width as given in the task content is; 30 (x + 2) square units.

What is the area of the garden plot whose length and width are as described?

It follows from the task content that the expression which represents the area of the garden plot whose dimensions are as given.

Recall that Area, A = length × width.

Therefore, since length = 6 (√(x + 2)) units

The width = (5 √(x + 2) ) units

Hence, the area of the garden plot as required in the task content is; 6 (√(x + 2)) × ( 5 √(x + 2) )

= 30 (x + 2) square units

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If someone could help me out on these two questions that would be great! ( will mark brainliest if optional )

If someone could help me out on these two questions that would be great! ( will mark brainliest if optional
If someone could help me out on these two questions that would be great! ( will mark brainliest if optional

Answers

Answer:

1.  x = 47°

2.  c = 47°

Step-by-step explanation:

Question 1

Triangle DEF is an isosceles triangle since it has two sides of equal length.

The two equal sides are called the legs and the angle between them is called the vertex angle.  Therefore, the vertex angle of ΔDEF is ∠D.

The side opposite the vertex angle is called the base (EF) and base angles are equal:

⇒ m∠F = m∠E

⇒ x = 47°

Question 2

Triangle STU is an isosceles triangle since it has two sides of equal length.

The two equal sides are called the legs and the angle between them is called the vertex angle.  Therefore, the vertex angle of STU is ∠T.

The side opposite the vertex angle is called the base (SU) and base angles are equal.

As the interior angles of a triangle sum to 180° and the base angles are equal:

⇒ m∠S + m∠T + m∠U = 180°

⇒ c + 86° + c = 180°

⇒ 2c = 94°

⇒ c = 47°

3) Long-run Effects Calculate the long-run (total) effect of a one-time, one unit jump in xt​ on y for each of these models. 3a) yt​=.8+1.2xt​+.4zt​+ut​ 3b) yt​=.8+.6xt​+.2zt​+.4xt−1​+ut​ 3c) yt​=.8+.6xt​+1.1zt​+.5yt−1​+ut

Answers

For each of the given models, we will calculate the long-run effect of a one-time, one unit jump in xt​ on y.

a) The long-run effect of xt​ on y in Model 3a is 1.2.

b) The long-run effect of xt​ on y in Model 3b is 0.6.

c) The long-run effect of xt​ on y in Model 3c is not directly identifiable.

In Model 3a, the coefficient of xt​ is 1.2. This means that a one unit increase in xt​ leads to a 1.2 unit increase in y in the long run. The coefficient represents the long-run effect because it captures the average change in y when xt​ changes by one unit, holding other variables constant.

In Model 3b, the coefficient of xt​ is 0.6. This means that a one unit increase in xt​ leads to a 0.6 unit increase in y in the long run. The presence of the lagged variable xt−1​ suggests that there might be some dynamics at play, but in the long run, the effect of the current value of xt​ on y is 0.6.

In Model 3c, there is a feedback loop as yt−1​ appears on the right-hand side. This makes it difficult to isolate the direct long-run effect of xt​ on y. The coefficient of xt​, which is 0.6, represents the contemporaneous effect, but it does not capture the long-run effect alone. To quantify the long-run effect, additional techniques such as dynamic simulations or instrumental variable approaches may be required.

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Below are Erica’s bowling scores from her last five games.

89, 98, 110, 98, 105

Erica added up all her scores and divided by 5. Which measure of central tendency did she find?

Question 1 options:

Mean


Median


Mode


Range

Answers

Answer:

Mean

Step-by-step explanation:

A hardware store charges a $40 rental fee and

$20 per day to rent a power washer. Which

equation correctly relates the total cost y to rent the

washer for x days? 8. F. 1-3

A. Y=20+40x. B. Y=40+20x

C. Y=40 -x/20.

D. Y=20 -x/ 40.

Answers

The equation correctly relates the total cost y to rent the washer for x days is option (B) Y = 40 + 20x

The rental fee of $40 is charged regardless of the number of days the power washer is rented. In addition to this fee, there is a daily charge of $20 per day.

Therefore, the total cost of renting the power washer for x days can be calculated by multiplying the daily charge by the number of days rented and adding the rental fee:

Total cost = (daily charge) x (number of days rented) + rental fee

Total cost = $20x + $40

This linear equation can be rearranged to the form:

Y = 40 + 20x

Therefore, the correct option is (B) Y = 40 + 20x

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Find the values of x, y, and z

Find the values of x, y, and z

Answers

The measure of the central angles and the measure of the arcs of the angles indicates;
x = 50°

y = 130°

z = 130°

What is an arc of a circle?

The angles ∠x, and ∠y are linear pair angles, therefore;

∠x + ∠y = 180°

The measure of the arc with central angle x = 50°, therefore;

The measure of the angle x is m∠x = 50°

Therefore; m∠x + m∠y = 180°

50° + m∠y = 180°

Therefore; m∠y = 180° - 50° = 130°

The measure of the arc z is equivalent to the measure of the central angle which it subtends, therefore;

m∠z = m∠y = 130°

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a hexadecimal number is a number written in the base 16 number system.
t
f

Answers

True. Hexadecimal numbers are written using the base 16 number system, where digits range from 0 to 9 and A to F. They are commonly used in computer systems for concise representation and easy conversion to binary.

In the hexadecimal number system, there are 16 symbols used to represent values, namely 0-9 and A-F. Each digit in a hexadecimal number represents a multiple of a power of 16.

The symbols 0-9 represent the values 0-9, respectively. The symbols A-F represent the values 10-15, respectively, where A represents 10, B represents 11, C represents 12, D represents 13, E represents 14, and F represents 15.

For example, the hexadecimal number "3F" represents the value (3 * 16^1) + (15 * 16^0) = 48 + 15 = 63 in decimal.

Similarly, the hexadecimal number "AB8" represents the value (10 * 16^2) + (11 * 16^1) + (8 * 16^0) = 2560 + 176 + 8 = 2744 in decimal.

Hexadecimal numbers are commonly used in computer systems, as they provide a convenient way to represent large binary numbers concisely. Each hexadecimal digit corresponds to a four-bit binary number, allowing for easy conversion between binary and hexadecimal representations.

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Find all points on the x-axis 8 units from the point (3,-4).

Answers

Answer:

Is this a graph problem?

Step-by-step explanation:

(-5, -4), (3, -12), (3, 4), and (11, -4)

What is the graph of the solution set of the inequality?

What is the graph of the solution set of the inequality?

Answers

Answer:

The Tasty Beans Coffee House being planned for the corner of SE 12th and Main will ruin a perfectly nice neighborhood. Besides the fact that Tasty Beans already has coffee shops all over the city, it will pull business away from local coffee houses that have been here for decades. In addition, there is already a parking problem on that street, and the new business will just add to the congestion. They're planning a drive-up window, too, and that will mean a steady stream of traffic in a very high-volume area. Ask anyone walking down the street, and they'll tell you this is a bad idea. I speak for my whole neighborhood when I say, "Go away, Tasty Beans!"

Step-by-step explanation:

Combine the like terms to create an equivalent expression -3x-6+(-1)

Answers

the answer on a app i have says it’s -3x - 7 so the person above me is right

The equivalent expression after combining the like terms is -3x - 7.

We have,

Expression:

-3x - 6 + (-1)

-6 and -1 are like terms.

To combine the like terms simply add them together:

-3x - 6 + (-1)

-3x - 7

-3x is the only term so it can be simplified further.

This is the simplest form of the expression.

Therefore,

The equivalent expression after combining the like terms is -3x - 7.

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If y varies directly with x by a constant of 3/2, what is the value of x when y equals 14?

Answers

If we have that y varies directly with x by a constant of 3/2, we can pose this as follows:

\(\frac{y}{x}=\frac{3}{2},y=\frac{3}{2}x\)

Thus, if the value for y = 14, then we can use the previous relation to find the value of x:

\(\frac{3}{2}=\frac{14}{x}\Rightarrow\frac{x}{14}=\frac{2}{3}\Rightarrow x=\frac{2\cdot14}{3}\Rightarrow x=\frac{28}{3}\Rightarrow x=9.333333333\ldots.\)

Then, the value for x = 9.33333... or 91/3:

\(x=9.333333,x=9\frac{1}{3}\)

This is the first quadrant graph of an even function.

On a coordinate plane, a function has four connecting parts. The first part is a curve facing up that goes from (0, 0) to (2.5, 9). The second part is a straight line with negative slope from (2.5, 9) to (7, 7). The third part is a straight and horizontal line from (7, 7) to (9, 7). The fourth part is a curve facing down that goes from (9, 7) through (12, 4).
The function is
✔ constant
for –9 < x < –7.
The function is increasing for
.
The point
lies on the graph of the function.

Answers

Answer: The functions is CONSTANT for -9<x<-7

The function is increasing for -7<x<-3.

The point (-5,8) lies on the graph of the function.

Step-by-step explanation:

Correct on edg2021

Answer:

The function is ✔ constant for –9 < x < –7

The function is increasing for ✔ –7 < x < –3

The point ✔ (–5, 8) lies on the graph of the function.

This is the first quadrant graph of an even function.On a coordinate plane, a function has four connecting
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