please help on this one? :)

Answer:

$35 + $40M

Step-by-step explanation:

A cell phone company charges per month fees = $40

and an activation fee = $35

Total cost = Activation fees + ($40 × total number of months)

So the expression for the total cost for M months will be

$35 + $40M

Answer:

x=-1.8

Step-by-step explanation:

When x = 0, we look at the graph and the point (0,5)

The value of the function at x=0 is 5, so we want to find the point (x,0)

Looking around the graph, we find it at (-1.8, 0)

The function f(x) is =0 at x= -1.8

Answer:

A:-1.8

Step-by-step explanation:

how because its me i'm always right

Answer:

$18.15

Step-by-step explanation:

We have been given that in Las Vegas, Nevada, stores charge a 4.6% state sales tax and a 3.65% county sales tax. Yuki is purchasing a handbag priced at \$220$220 before tax.

To find total sales tax paid by Yuki for her handbag purchase we will find 4.6% of $220 and 3.65% of $220 and add amount of both taxes.  

[tex]\text{Total sales tax amount}=\text{State sales tax amount+ County sales tax amount}[/tex]

[tex]\text{States sales tax amount for handbag}=\frac{4.6}{100}*220[/tex]

[tex]\text{States sales tax amount for handbag}=0.046*220[/tex]

[tex]\text{States sales tax amount for handbag}=10.12[/tex]

Now let us find county sales tax for handbag purchase.

[tex]\text{County sales tax amount for handbag}=\frac{3.65}{100}*220[/tex]

[tex]\text{County sales tax amount for handbag}=0.0365*220[/tex]

[tex]\text{County sales tax amount for handbag}=8.03[/tex]

Now let us add both amount to get total tax paid by Yuki.

[tex]\text{Total sales tax}=10.12+8.03[/tex]

[tex]\text{Total sales tax}=18.15[/tex]

Therefore, Yuki paid $18.15 sales tax for her handbag purchase.    

Answer:

Step-by-step explanation:

Alright, lets get started.

Please refer the diagram I have attached.

This is a right angle triangle.

Suppose the angle from person to top of the tree is x

Using SOH CAH TOA

Tan x = [tex]\frac{opposite}{adjacent}[/tex]

Tan x = [tex]\frac{115}{70}[/tex]

Tan x  = 1.6428

taking tan inverse

x = 58.67 degrees

Means the person need to look up 58.67 degrees.   :   Answer

Hope it will help :)

Answer:

Each shirt costs $22.95

Step-by-step explanation:

39.58 + 52.22 = 91.80

91.80/4= 22.95

Final answer:

Caitlan bought 4 shirts for a total cost of $91.80. Therefore, the price of each shirt was $22.95.

Explanation:

To find the price of each shirt Caitlan bought, we can use the equation:

x - 39.58 = 52.22

where x represents the total cost of the shirts before the store credit is applied. To solve for x, we can add 39.58 to both sides of the equation:

x = 52.22 + 39.58 = 91.80

Since Caitlan bought 4 shirts, we can divide the total cost by 4 to find the price of each shirt:

91.80 / 4 = 22.95

Therefore, the price of each shirt Caitlan bought was $22.95.

If the manager buys 2 or more chairs then he saves 31.99 dollars on each chair.

A percentage is a value per hundredth. Percentages can be converted into decimals and fractions by dividing the percentage value by a hundred.

Given, A manager needs to buy chairs for his office the price for 1 chair is 79.99 dollars.

If the manager buys 2 or more chairs then he get's a 40% discount on each chair.

Therefore, He saves 40% of the original cost of 1 chair which is,

= (40/100)×79.99.

= 31.99 dollars.

So, The manager saves 31.99 dollars on each chair if he buys 2 or more at a time.

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Answer:

19.50

Step-by-step explanation:

There are 16 cups in a gallon. Divide 100 into 16 to get 6.25. You now just multiply 3.12 by 6.25 to get 19.5. Your answer is $19.50.

Answer:

Step-by-step explanation: answer should be 360

Final answer:

To find the height of the parallelogram with an area of 285 square centimeters and a base of 19 centimeters, divide the area by the base, resulting in a height of 15 centimeters.

Explanation:

The question pertains to finding the height of a parallelogram given the area and the base length. The formula for the area of a parallelogram is Area = base × height. Given an area of 285 square centimeters and a base length of 19 centimeters, we can solve for the height by rearranging the formula:

Height = Area / base

By substituting the given values:

Height = 285 cm² / 19 cm = 15 cm

So, the height of the parallelogram is 15 centimeters.

Answer:

The graph in the first picture which intercepts the y-axis at (0,-6) and has a positive slope of 2.

Step-by-step explanation:

We can write the linear equation into slope-intercept form. We do this by simplifying and isolating y.

y+4=2(x-1)

y+4=2(x)-2(1)

y+4=2x-2

y+4-4=2x-2-4

y=2x-6

In y=mx +b form, we can connect the equation to the graph. This equation has b=-6 or (0,-6) for the y-intercept. It also has m=2 for the slope. This is the first graph.

w - width

3w - 1 - length

54 in - perimeter

w + w + (3w - 1) + (3w - 1) = 8w - 2 - perimeter

The equation:

8w - 2 = 54      add 2 to both sides

8w = 56     divide both sides by 8

w = 7

3w - 1 = 3(7) - 1 = 21 - 1 = 20

The perimeter of the rectangle is twice the sum of the length and the width.The length of the rectangle is 20 inches long.

Given information-

The length of a rectangle is one inch less than three times its width.

The perimeter of the rectangle is 54 inches.

The perimeter of the rectangle is the boundary by which the rectangle is covered. The perimeter of the rectangle is twice the sum of the length and the width.

It can be given as,

[tex]P=2(a+b)[/tex]

Here,[tex]a[/tex] is the length of the rectangle and [tex]b[/tex] is the width of the rectangle.

Now it is given that the length of a rectangle is one inch less than three times its width. Suppose the length of the rectangle is [tex]x[/tex] inches long. Thus the width [tex]y[/tex] of the rectangle is,

[tex]=\dfrac{x+1}{3} =\dfrac{x}{3} +\dfrac{1}{3}[/tex]

Thus the perimeter of the rectangle is,

[tex]\begin{aligned}\\P&=2(x+\dfrac{x}{3}+\dfrac{1}{3} )\\54-\dfrac{2}{3} &=2\times\dfrac{3x+x}{3} \\\dfrac{160}{3} &=\dfrac{8x}{3}\\160&=8x\\x&=20\\\end[/tex]

Hence the length of the rectangle is 20 inches long.

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Answer:

The answer would be remove two negative tiles.

Step-by-step explanation:

-5-(-2) becomes -5+2, and since the latter aren't of the same sign, you'd subtract two negative tiles so that it gives you the answer, which would be -3.

How to:

-5-(-2)

-5+2

= -3

Answer:

B) Remove 2 negative tiles

Step-by-step explanation:

-5 - (-2)

-5 + 2             [-(-2) = +2]

= -3

Remove two negative tiles

Answer: Remove 2 negative tiles

Answer: (C) 108

Step-by-step explanation:

The corresponding angle to x and (x - 36) form a linear pair, which means they are supplementary angles, hence their sum is 180°

(x) + (x - 36) = 180

2x - 36 = 180

2x         = 216

 x         = 108

Answer:

The Answer is 108

Step-by-step explanation:

Few things to Note:

180 angles are linear (so two angles in straight line ADDS UP to makes 180 degree)

Corresponding angles equal each other (aka the two angles shown is corresponding..meaning BOTH are "x"; also, this problem tells you that)

Knowing this, x-36 and its adjacent(angle next to it) is x and they are on a 180 straight line, set equation (x-36)+x= 180 and solve

(x-36)+x= 180--->2x-36=180--->216/2=x

Answer:

461 adults and 864 students

Step-by-step explanation:

We can set-up a system of equations to find the number of adults. We know students and adults attended. We will let s be the number of students and a be the number of adults. Since 1,325 tickets were purchased, then s+a=1325.

We also know that a total of $3,169 was collected and adult tickets cost $5 each and students cost $1 each. We can write 1s+5a=3169.

We will solve by substituting one equation into the other. We first solve the first equation for s which is s=1325-a. Substitute s=1325-a into 1s+5a=3169. Simplify and isolate the variable a.

1(1325-a)+5a=3169

1325-a+5a=3169

1325+4a=3169

1325-1325+4a=3169-1325

4a=1844

a=461

This means that 461 adults attended and 864 students attended since 864+461=1325.

Answer:

He did not calculate correctly.

Answer:

option A) New cars and used cars is correct option.

Step-by-step explanation:

loan Interest rate can be defined as the percentage of a loan paid by borrowers to lenders. For most loans, interest is paid in addition to principal repayment in order to compound over time.

since new cars have  more price than old cars that's why new cars have more greater loan interest than old cars

hence option a is correct

There is generally a significant difference in loan interest rates between new cars and used cars, with new cars usually having lower rates. Institutions regard new cars as less risky than used or refinanced cars, hence, they tend to offer lower interest rates to encourage new car loans.

There is typically a significant difference in loan interest rates between new cars and used cars. This is mainly because new cars tend to have lower interest rates than used cars. Financial institutions, such as banks and credit unions, usually perceive new cars as less risky because they have not been subjected to any wear and tear compared to used cars which could potentially have mechanical issues. Consequently, these institutions lower the interest rates for new car loans to encourage more borrowers.
Whereas, in the case of used cars and refinanced cars, the interest rates are significantly higher due to the increased risk that the lender has to take on.

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Nadia gave Pete 11 postcards to balance the numbers as described. This means Pete ended up with 2 more postcards than Nadia after the exchange.

To find out how many postcards Nadia gave to Pete, let's set up some equations based on the information given.

First, let's define the number of postcards Pete has as P.

Since Nadia has 20 more postcards than Pete, we know:

N = P + 20

Now, let's define the number of postcards Nadia gives to Pete as x.

After Nadia gives x postcards to Pete, Nadia will have N - x postcards and Pete will have P + x postcards.

According to the problem, after the exchange, Pete has 2 more postcards than Nadia: P + x = (N - x) + 2

Substitute the first equation (N = P + 20) into the second equation: P + x = ((P + 20) - x) + 2

Simplify the equation:

P + x = P + 20 - x + 2

P + x = P + 22 - x

Now, isolate x on one side of the equation by subtracting P from both sides:

x + x = 22

2x = 22

Divide both sides by 2: x = 11

Answer: y = 3x + 60

Step-by-step explanation:

Set up two equations and solve the system:

 270 = 70x + b

- (150 = 30x + b)

  120 = 40x

    3   =  x

Input "x" into one of the equations and solve for "b":

150 = 30x + b

150 = 30(3) + b

150 = 90 + b

60 = b

Equation: y = 3x + 60

This means that there is a flat fee of $60 plus a rate of $3 per student

The fixed rate of gym fee of $60 plus a rate of $3 per student.

The fixed-rate is;

[tex]\rm y=3x+60[/tex]

Given

I rent a gym for $150.00 for 30 students.

Another time I rent the gym for $270.00 for 70 students.

A linear function is a function that forms a straight line in a graph.

Let x be the number of students and y be the total cost of renting the gym.

To find the fixed-rate let us write the equation of line representing the total cost of renting a gym for x students.

The equation representing a fixed rate is;

[tex]\rm y = mx+b[/tex]

I rent a gym for $150.00 for 30 students.

[tex]\rm 150 = 30x + b[/tex]

Another time I rent the gym for $270.00 for 70 students.

[tex]\rm 270 = 70x + b[/tex]

Subtracting both the equations;

[tex]\rm 150-270=30x+b-70x-b\\\\-120=-40x\\\\120=4x\\\\x=\dfrac{120}{4}\\\\x=3[/tex]

Substitute the value of x in equation 1

[tex]\rm 150 = 30x + b\\\\150=30(3)+b\\\\150=90+b\\\\b=150-90\\\\b=60[/tex]

Therefore,

The fixed-rate is;

[tex]\rm y=mx+b\\\\y=3x+60[/tex]

Hence, the fixed rate of gym fee of $60 plus a rate of $3 per student.'

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Answer:

Exponential Decay or Growth

Step-by-step explanation:

[tex]y=C(1-r)^t[/tex] represents an exponential.

When r is greater than 0 but less than 1, the function decays by decreasing the values through the rate.

When r is less than 0 or negative, the function grows by increasing the values through the rate.

1) use change in y/change in x to find the slope from two points:

change in y: 5-2=3

change in x: 0-(-1)=1

3/1=3 is your slope

2) if it is a direct variation, you know as x increases, y increases, both at constant rates

since y is 10 more than x in the example, it will always be 10 more than x

y=x+10 is your equation.

when x=9, y=19

now they could not be reffering to their difference in addition, but their difference in multiplication. In that case, y is 3 times x in the example, so it will always be 3 times x

y=3x is your equation

when x=9, y=27

3) the slope of this line is determined by change in y over change in x:

change in y: 4-4=0

you don't need to calculate the change in x because 0 divided by anything is 0, so that is your slope.

y=0x+b

4=0(1)+b

4=0+b

4=b

y=4 is your equation because 0 times x is zero. this means that it is a horizontal line with a constant y value of 4

4)

y - value of y in a point =slope (x - value of x in a point)

y-(-1)=2/3 * (x-(-3))

y+1=2/3x+2/3(3)

y+1= 2/3x+2

y=2/3x+1

from solving point slope form, you can get to slope intercept form

5) not sure what this question is asking for

- a line?

- an expression equivalent to -1 and 2/3?

both of those aren't possible with the information given

6) parallel means same slope different y intercept

y=5x+b

-1=5(2)+b

-1=10+b

-11=b

y=5x-11

This is an exponential growth problem.

The formula for this is:

y = a(1+rate)^time

a = the starting value = 245,000

Rate is the percent of increase written as a decimal = 7% = 0.07

Time would be the number of years from the starting year to the year you are trying to find: 2020 - 2015 = 5 years

Now you have y = 245000(1 + 0.07)^5

Simplify:

245000(1.07)^5

Calculate:

New value = $343,625

Answer:

$35.96 to 2.d.p. or 36 to 2.s.f.

Step-by-step explanation:

We can show this by:

611 = 78x

x being the 78 students

To find 1x which is the price of one student, or one lunch, we can simply divide both sides by 78:

[tex]\frac{611}{78} = \frac{78x}{78}[/tex]

Or:

35.95 = 1x

So each lunch cost 35.96 to 2.d.p. or 36 to 2.s.f.

Answer:

[tex]\dfrac{3}{5}[/tex] of the height makes up the height.

Step-by-step explanation:

The length of an aquarium, which has the form of a rectangular solid, is [tex]5\ dm[/tex]

The width is [tex]\dfrac{4}{5}[/tex] of the length, so teh width is,

[tex]=5\times \dfrac{4}{5}=4\ dm[/tex]

Let us assume the height is 'h' dm.

So the volume will be,

[tex]=\text{Length }\cdot \text{ Width }\cdot\text{ Height}[/tex]

[tex]=5\times 4\times h[/tex]

[tex]=20h\ dm^3[/tex]

As 1 liter of water occupies volume of  1 dm³, so volume of 40 liters of water will be,

[tex]=40\times 1=40\ dm^3[/tex]

This [tex]40\ dm^3[/tex] is the [tex]\dfrac{2}{3}[/tex]th of total volume.

Hence total volume will be,

[tex]=\dfrac{40}{\frac{2}{3}}=40\times \dfrac{3}{2}=60\ dm^3[/tex]

Therefore,

[tex]\Rightarrow 20h=60[/tex]

[tex]\Rightarrow h=3\ dm[/tex]

So the part of length makes up to the height will be,

[tex]=\dfrac{3}{5}[/tex]

Answer: x = 0, √3, -√3, -2

Step-by-step explanation:

   x⁴ + 2x³ - 3x² - 6x

= x (x³ + 2x² - 3x - 6)

= ↓ x²(x + 2) -3(x + 2)

= x (x² - 3)(x + 2)

= x(x - √3)(x + √3)(x + 2)

Set each factor equal to zero to find the roots:

x = 0      x - √3 = 0      x + √3 = 0      x + 2 = 0

                     x = √3            x = -√3          x = -2

Answer: 3 pounds

Step-by-step explanation:

The equation can be set up according to slope form: y=mx+b where x represents cost per round.

$70 = $7.51x + $47.47

Subtract 47.47 to both sides: $22.53 = $7.51x

Divide both sides by 7.51: 3 = x

Answer: 70 - 47.47 = 22.53. She spent $22.53. If one pound is $7.51. And she spent $22.53 = 3.

She bought 3 pounds of coffee. Brainliest is always appreciated. :)

Answer:

X=3

Step-by-step explanation:

We have two linear functions which intersect at a point. This point is shown in the attached graph. Linear functions are lines which are made of points that satisfy the function or relationship.  This means at the intersection, this point (3,-1), both functions have the same values. An input of x=3 produces y=-1 in both functions.

Final answer:

To find the input value that yields the same output for both functions f(x) = -2/3x + 1 and g(x) = 1/3x - 2, we set the functions equal, combine like terms, and solve for x, getting the result x = 3.

Explanation:

The question asks which input value produces the same output value for the two functions f(x) = -2/3x + 1 and g(x) = 1/3x - 2. To find this value, we need to set the two functions equal to each other and solve for x.

Here are the steps to find the input value:

Set f(x) equal to g(x):
  -2/3x + 1 = 1/3x - 2

Combine like terms:
  -2/3x - 1/3x = -2 - 1

Combine the x coefficients on the left side and constants on the right side:
  -1x = -3

Divide both sides by -1 to solve for x:
  x = 3

Therefore, the input value that produces the same output value for both functions is x = 3.

Answer:

The function [tex]p(x) = 0.1x+1[/tex] ,   where  x is the depth in meters.

Step-by-step explanation:

As per the statement: The pressure at sea level is 1 atmosphere and increases at a constant rate as depth increases.

Then, we have the two points i,e (0, 1) and (23, 3.3).

An equation of the line is in the form of y=mx+b where m is the slope or rate of the line and b is the y-intercept.

Let x represents the depth in meters and p(x)= y represents the pressure in atmosphere.

Calculate slope of the line:

Slope of line(m) is given by:

[tex]m = \frac{y_2-y_1}{x_2-x_1}[/tex]

Substitute the given point we have;

[tex]m = \frac{3.3-1}{23-0} = \frac{2.3}{23} = 0.1[/tex]

Then, our equation of line become:

y = 0.1x + b                           .....[1]

To solve for b;

Substitute the point (0, 1)  in [1];

[tex]1 = 0.1(0)+b[/tex]

[tex]1 = b[/tex]

Our equation for this line become: y = 0.1x +1

Now, we write this for x as a function of p,

i.e, p(x) = 0.1x + 1

Then, the function formula become;

[tex]p(x) = 0.1x+1[/tex] where x is the depth in meters.

Answer:

x > -3

Step-by-step explanation:

5x+ 7 > 2(x-1)

Distribute the 2 on each side

5x+7 > 2x -2*1

5x+7 > 2x-2

Subtract 2x from each side

5x-2x +7 > 2x-2x-2

3x + 7>-2

Subtract 7 from each side

3x+7-7>-2-7

3x>-9

Divide by 3 on each side

3x/3 >-9/3

x > -3

Answer:

[tex]x>-3[/tex]

Step-by-step explanation:

To solve equations, we use inverse operations. Normally, we use PEMDAS to simplify an equation. To solve it, we use the inverse of each in this order SADMEP. Solving an inequality is the same except for step. When dividing by a negative, the sign of the inequality changes.

We have [tex]5x+7>2(x-1)\\5x+7>2x-2[/tex] in simplified form. We begin by subtracting or adding constants across the equal sign. Then doing the same with the variable terms. We finish by dividing by the coefficient of the variable term.

[tex]5x+7>2x-2\\5x+7-7>2x-2-7\\5x>2x-9\\5x-2x>2x-2x-9\\3x>-9\\x>-3[/tex]

To graph, we draw a number line, draw an open circle at -3.

Since it is not equal to, we do not fill it in. We leave it open. We also draw an arrow to the right of -3

The equation [tex]\(14,000 = 8 \cdot 2^{x+y}\)[/tex] correctly represents the area of the wildfire in terms of x and y (option C).

How to find the correct equation for the area in terms of x and y?

The initial size of the wildfire is 8 square feet.

It doubles its width every x hours, so the width grows by a factor of [tex]\(2^{\frac{1}{x}}\)[/tex] each hour.

It doubles its length every y hours, so the length grows by a factor of [tex]\(2^{\frac{1}{y}}\)[/tex] each hour.

The area (A) of a rectangle is given by the formula [tex](A = \text{length} \times \text{width}\))[/tex].

So, after a period of time, the area of the wildfire is given by:

[tex]A = 8 \times 2^{\frac{1}{x}} \times 2^{\frac{1}{y}}[/tex]

Combine the exponents:

[tex]A = 8 \times 2^{\frac{1}{x} + \frac{1}{y}}[/tex]

Now, if the area is 14,000 square feet, we can set up the equation:

[tex]14,000 = 8 \times 2^{\frac{1}{x} + \frac{1}{y}}[/tex]

To make it match one of the given options, we can express 8 as 2³:

[tex]\[ 14,000 = 2^3 \times 2^{\frac{1}{x} + \frac{1}{y}} \][/tex]

Combine the exponents again:

[tex]\[ 14,000 = 2^{3 + \frac{1}{x} + \frac{1}{y}} \][/tex]

So, the correct equation that represents the area of the wildfire in terms of x and y is:

[tex]\[ 14,000 = 8 \times 2^{x+y} \][/tex]

Therefore, option C. [tex]\(14,000 = 8 \cdot 2^{x+y}\)[/tex] is the correct representation.

Step-by-step explanation:

We are told that the music club is having a bake sale as a fundraiser. They sell x brownies at $5 each and y cookies at $8 each. They will sell at least 26 brownies and 15 cookies.

We can represent this information as:

[tex]x\geq 26[/tex]

[tex]y\geq 15[/tex]

They need to make at least $250. We can represent this information as:

[tex]5x+8y\geq 250[/tex]

Therefore, our system of inequalities will be:

[tex]x\geq 26[/tex]

[tex]y\geq 15[/tex]

[tex]5x+8y\geq 250[/tex].