Answers
Answered by
4
Hi there !!
Given,
to find the value of x in

Transposing 13 to RHS , we have,

In RHS, taking LCM as 2 ,
we have,


Cross Multiplying the terms, we have,



Reducing the fraction to it's simpliest form, we have,

is the answer
Given,
to find the value of x in
Transposing 13 to RHS , we have,
In RHS, taking LCM as 2 ,
we have,
Cross Multiplying the terms, we have,
Reducing the fraction to it's simpliest form, we have,
is the answer
Anonymous:
:-)
Answered by
1
13 + 3x/2 = 13/2
(13*2 + 3x) / 2 = 13/ 2
26 +3x = 13
3x = 13 - 26
3x = -13
x = -13/3
(13*2 + 3x) / 2 = 13/ 2
26 +3x = 13
3x = 13 - 26
3x = -13
x = -13/3
Similar questions