The students in Mr. Nolan's class are writing expressions for the perimeter of a rectangle of side length ? and width w.After they share
Question:
Which of the expressions are correct and how might the students have been thinking about finding the
perimeter of the rectangle?
[tex]The students in Mr. Nolan's class are writing expressions for the perimeter of a rectangle of side[/tex]
Answers
You wanna know witch student is correct?
1. a
2.b
3.c
4.b
5.a
6.b
7.c
14x + 4
Click on the picture above and hope this helps and pls mark as BRAINLIEST :)
[tex]An algebraic expression for the perimeter of a rectangle with a length of 4x and a width of 3x[/tex]
The right answer is Option D.
Step-by-step explanation:
Given,
Length of rectangle = x
Width of rectangle = x - 7
Perimeter = 2(Length+Width)
[tex]Perimeter = 2(x + x-7)\\Perimeter = 2(2x-7)\\Perimeter = 4x-14[/tex]
The expression 4x-14 represents the perimeter of rectangle with a length of x.
The right answer is Option D.
Keywords: perimeter, rectangle
Learn more about perimeter at:
#LearnwithBrainly
A) 2(x + 4) + 2(x) = 2x + 8 + 2x = 4x + 8
b) square root of 4x + 8
Everyone has the correct answer except Kiyo.
Let width be w; and length be l.
By given information, l = 6 + 3*w
Hence, perimeter of rectangle = 2*(l+w)= 2*(6 + 3w + w)= 2*(6 + 4w) = 12 + 8w
P= 8w+12. Perimeter of a rectangle is equal to twice the length plus twice the width, or P= 2l +2w. If the length is 3 times the width plus 6, the length can be written as 3w+6. P=2l + 2w so plug in 3w+6 for the length to get P=2(3w+6) + 2w. Simplify and P= 8w+12.
Perimeter of a rectangle is 2l + 2w
4c + 4c + 6c + 6c
This can be simplified to 20c
Short answer = 4x-14
See attached image for worked solution.
I hope this helped!
[tex]The width of a rectangle is 7 less than it’s length. which expression represents the perimeter of th[/tex]
Iwould say they are complementary because that’s the division of a 90 degree angle and it’s split between the middle of them
[tex]What angle relationship best describes angles afc and efc? vertical angles complementary angles lin[/tex]
The answer is the first one