Math, asked by sapphire22, 7 months ago

The diagram shows a rectangle. The area of the rectangle is 310 m². Work out the value of w when 5x-9 is the length and 3x+7 is the another length

Please Reply FAST

Answers

Answered by aanishgajjar2004
0

Answer:

gehe uèuejejj

 \leqslant 1 < 15461 - 14 - .15 \times 24 > 64 > 614 >  \geqslant  \cot(ee = e \alpha  \sec( \gamma ee \beta  \cot( \beta  \beta  \beta e \beta  \beta e \beta  \beta  \cot( \beta  \gamma  \beta e ln( log_{ log( \beta hvhvvhvv hjjhgnhmh { { \frac{ { {22}^{?} }^{?} }{?} }^{2} }^{2} ) }(?) ) ) ) )  \times \frac{?}{?} )

hdjdhdbdbis

Answered by anonymous0123
19

Answer:

w = 10

Step-by-step explanation

First we take the two values for the breadth of the rectangle

So:

5x - 9 = 3x + 7

now we solve this equation as follows:

5x - 3x = 9 + 7

2x = 16

x = 8

now that we have found the value for x, we can substitute it in the equation, 5x - 9,or in the equation, 3x + 7.

when we substitute x in any of these equations, we get

5(8) - 9 = 31

3(8) + 7 = 31

now that we have the value for the breadth we can form the following equation:

31 × w = 310

31w = 310

w = 310/31 = 10

i hope this helps you :)

Similar questions