Write and simplify an expression that represents the perimeter of the parallelogram.

8 answers
Question:

Write and simplify an expression that represents the perimeter of the parallelogram.

[tex]Write and simplify an expression that represents the perimeter of the parallelogram.[/tex]


Answers

8x+=10 and 6x+4= 11 hope this helps

14 x+8

Step-by-step explanation:

Parallelogram:  A parallelogram is a special type  of quadrilateral  in which opposite sides are equal and parallel.

We have to find  the perimeter of parallelogram

Perimeter of parallelogram= sum of all four sides

Let first side= 3 x+9

Second side= 4 x-5

third side= 3 x+9

fourth side side= 4 x-5(opposite sides of parallelogram are equal)

Perimeter=  3 x+9+ 4 x-5+ 3 x+9+ 4 x-5+

Perimeter= 14 x+ 8

Hence, Perimeter of parallelogram= 14 x+8

26x+32

Step-by-step explanation:

i know im right

The Perimeter of parallelogram is represented as P = 26 x - 4  

Step-by-step explanation:

Given as :

The sides of parallelogram as

5 x + 7

and 8 x - 9

From the property of parallelogram ,  The two opposite sides are parallel and equal

Let The four sides of parallelogram be AB , BC , CD , DA

And The measure of sides are

AB = 5 x + 7

BC =  8 x - 9

CD = 5 x + 7

DA = 8 x - 9

Now The Perimeter of any close figure is the measure of all the sides .

So, Perimeter = AB + BC + CD + DA

Or, P = ( 5 x + 7 ) + ( 8 x - 9 ) + (  5 x + 7 ) + (  8 x - 9 )

Or, P = ( 5 x + 8 x + 5 x + 8 x ) + ( 7 - 9 + 7 - 9 )

Or P = 26 x - 4

Hence The Perimeter of parallelogram is represented as P = 26 x - 4  Answer

x=7

Step-by-step explanation:

x+4 + 2x1+3x-2  =45

6x+3 =45

6x=42

x=7

7+4 = 11

14+1=15

21-2=19

11+15+19 = 45

A rectangle has 4 sides, two of different lengths..

P = 2(2x-5) + 2(2x+6)
P = 4x - 10 + 4x + 12
P = 8x + 2

The expression would be 2(3x + 9) + 2(4x - 5). Simplified, it is 14x + 8.

The perimeter of the parallelogram is 14x + 8. You add 3x+9+4x-5+3x+9+4x-5 to get the answer.

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