Simplify 6(x + y) + (x - y). 6x 7x 7x + 6y 7x + 5y

Answers

Answer 1
Answer: -6x^15y+6x^16+6xy^7+11y+6x ? I'm not sure if that is 100% right.

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Please help, I don't know the answer!
An object travels 8 miles in 20 min at a constant speed. What is the objects speed in miles per hour? A. 32B. 28C. 24D. 20
Brittany has a gift box in the shape of a cube. Each side of the box measures 15 cm. what is the volume of the gift box?
X + 1.5x - 0.75 = 73 what is the value of x?
Solve for x: 1 over 4 (2x − 14) = 4.

Concert R charges an admission fee of $10.00 and $6.25 per souvenir brochure. Concert S charges an admission fee of $13.00 and $5.75 per souvenir brochure. How many souvenir brochures must be purchased in order for the total cost at Concert R and Concert S to be the same?

A) 6 souvenir brochure
B) 10 souvenir brochure
C) 12 souvenir brochure s
D) 18 souvenir brochure​

Answers

6 souvenir brochures must be purchased in order Which is the correct answer would be an option (A)

What is the Linear equation?

A linear equation is defined as an equation in which the highest power of the variable is always one.

The slope-intercept form is y = mx+c, where the slope is m and the y-intercept is c.

For the functions, we have that:

The set-up fee is the admission fee.

The price per souvenir brochure is the slope.

Hence the functions are given by:

R(x) = 10 + 6.25x

S(x) = 13 + 5.75x

We have been given the total cost at Concert R and Concert S to be the same.

So R(x) = S(x).

⇒ 10 + 6.25x = 13 + 5.75x

⇒ 0.5x = 3

⇒ x = 3/0.5

⇒ x = 6.

Therefore, 6 souvenir brochures must be purchased in order for the total cost at Concert R and Concert S to be the same.

Learn more about the Linear equations here:

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Answer:

6 souvenir brochure

Step-by-step explanation:

K12 <3

Evaluate the expression for x = 4, y = 1:

x + 12
y + 3

Answers

16 on the top and 4 on the bottom

3(x + 4) = 18 (Given)3x + 12 = 18 (Distributive Property)
3x = 6 (Subtraction)
x = 2
Give a reason for the last step in the argument shown.
A)
addition
B)
division
C)
subtraction
D)
multiplication

Answers

Answer: The correct answer is B) division.

Step-by-step explanation:

Hi, to answer this question we have to analyze the information given:

3(x + 4) = 18 (Given)  

3x + 12 = 18 (Distributive Property)  

3x = 6 (Subtraction)  

x = 2

To obtain the result, in the last step we have to divide both sides by 3.

Mathematically speaking:

3x÷3 = 6÷3

x =2

So, the correct answer is B) division.

Feel free to ask for more if it´s necessary or if you did not understand something.

the answer is division because u divide 3 from both side of the equation so that make the answer B

Divide 7/24 by 35/48 and reduce the quotient to the lowest fraction

Answers

(7)/(24) ÷ (35)/(48)
Multiply (7)/(24) by the reciprocal of (35)/(48), which is (48)/(35)

=(7)/(24) × (48)/(35)
=(336)/(840)

We can simplify it further:
The greatest common factor here is 168
(336/168)/(840/168)

=(2)/(5)

Which description is represented by a discrete graph

Answers

Hey there,

 continuous function allows the x-values to be ANY points in the interval, including fractions, decimals, and irrational values. Adiscrete function allows the x-values to be only certain points in the interval, usually only integers or whole numbers.: Graph the continuous function: y = x2 for all Reals.

Answer:

Step-by-step explanation:

b took the test

What is the vertical asymptote for the function f(x) = ln(x + 4) - 2? Be sure to write your answer as an equation for a line.

Answers

f(x) = ln (x+4) -2
Change f(x) to y
y=ln (x+4) -2
Inverse x and y
x=ln(y+4) -2
Solve for y, result will be inverse.
x+2=ln(y+4)
convert to exponential form 
e^(x+2) = y+4
y=e^(x+2) -4
This is the inverse. 
f^-1(x) = e^(x+2) -4

Looking at the above function, it is (e^x) shifted to the left by two unit, being brought down (4) units. The only important part of this function is the down-shift of (4), because this represents the horizontal asymptote. 

y = -4 is the horizontal asymptote, which means 

for f(x) =ln(x+4) -2 
x=-4 is a vertical asymptotes.