the width of a rectangle measures (3u — 4v) centimeters, and its length measures (10u — 2v) centimeters. which expression represents the perimeter, in centimeters, of the rectangle?

A: —4+26u+4v

B: 13u—2
~
C: 26u—4v

D: 26u—4

[my moms still yelling at me🧍‍♀️]

Just add them up , then double, since you have 2 lengths and 2 widths

sum = 3u-4v + 10u-2v
= 13u - 6v

now double that to get 26u - 12v

btw, I would like to see how your mom does these problems.

none of your choices!, so check your typing or check the actual problem

i wish i knew how she does these kinds of problems she goes from one thing to another and doesn’t explain it😭

To find the perimeter of a rectangle, we need to add the lengths of all four sides.

Given:
Width = (3u - 4v) centimeters
Length = (10u - 2v) centimeters

To find the perimeter, we add the lengths of all four sides:
Perimeter = 2(Length + Width)

Replacing the Length and Width with the given expressions:
Perimeter = 2((10u - 2v) + (3u - 4v))

Simplifying:
Perimeter = 2(13u - 6v - 2v)
Perimeter = 2(13u - 8v)

So, the expression that represents the perimeter of the rectangle is:
Perimeter = 26u - 16v

Therefore, the correct answer is D: 26u - 4v.

To find the perimeter of a rectangle, we need to add up the lengths of all four sides.

The width of the rectangle is given as (3u - 4v) centimeters, and the length is given as (10u - 2v) centimeters.

To find an expression for the perimeter, we add up the lengths of all four sides:

Perimeter = (Width + Length) + (Width + Length)

Plugging in the given values, we get:

Perimeter = (3u - 4v + 10u - 2v) + (3u - 4v + 10u - 2v)

Simplifying, we group like terms:

Perimeter = (3u + 10u) + (-4v - 2v) + (3u + 10u) + (-4v - 2v)

Combining like terms:

Perimeter = 13u - 6v + 13u - 6v

Simplifying further:

Perimeter = 26u - 12v

Therefore, the correct expression for the perimeter of the rectangle is 26u - 12v.

Out of the given options, the closest match is option C: 26u - 4v.

Note: It seems like you mentioned an option D: 26u - 4, but it seems to be missing the 'v' in the expression.