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sjuniv32 if you solve the module you will get ±X = ±X
Which gives 3 cases.
Case 1 : X = X (Any positive integer)
Case 2: -X = -X (Any negative integer.
Case 3: X = -X (which is zero)

We have 3 case to solve. Can't determine one single value out of these options. Hence Statement 2 is insufficient.

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sjuniv32
What is the value of \(x\)?

(I)\( (-x)^2 = - (x)^2\)

(II) \((-x)^3 = - (x)^3\)


(I)\( (-x)^2 = - (x)^2\)
Left hand side \(=(-x)^2\geq{0}\).....This can never be negative.....
Right hand side = \(- (x)^2\leq{0}\).....This will never be positive
Only possible value is 0.
Sufficient

(II) \((-x)^3 = - (x)^3\)
\((-x)^3 =(-)^3x^3= - (x)^3\)
So all values of x will fit in. x can be 1, 100, -100, -1, 0
Insufficient


A
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sjuniv32
What is the value of \(x\)?

(I)\( (-x)^2 = - (x)^2\)

(II) \((-x)^3 = - (x)^3\)

Discussed here: what-is-the-value-of-x-1-x-3-x-3-2-x-2-x-282249.html?fl=similar

TOPIC IS LOCKED AND ARCHIVED.

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This topic has been closed and archived due to inactivity or violation of community quality standards. No more replies are possible here.
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