3/4x-3-2/2x+5=0 then x is
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∣x
2
+4x+3∣+2x+5=0
∣(x+1)(x+3)∣+2x+5=0
Now from the expression (x+1)(x+3), we can see that the expression is negative for values lying between −1 and −3.
So, for values not lying between −1 and −3 we can write equation as x
2
+6x+8=0
(x+2)(x+4)=0
x cannot be equal to −2 as x cannot lie between −1 and −3
∴x=−4
For values in the range of −3 to −1 we can write equation as
−x
2
−4x−3+2x+5=0
−x
2
−2x+2=0
x
2
+2x−2=0
x=
2
−2±
12
x=
3
−1 is discarded since it lies outside the −3 to −1
So, x=−1−(
3
) and −4
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