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f(x) Transforms to |f(x)|

The curve |y|...

Question

The curve $| y | = x - 1$ is symmetric about x-axis.

A

True

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B

False

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Solution

The correct option is A True

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Similar questions

| y | = x - 1

is symmetric about x-axis.

Q. Assertion :The curve

y = \frac{- x^{2}}{2} + x + 1

is symmetric with respect to the line

x = 1

. Reason: A parabola is symmetric about its axis.

Q. STATEMENT -1: The curve

y = \frac{- x^{2}}{2} + x + 1

is symmetric with respect to the line

x = 1

STATEMENT - 2: A parabola is symmetric about its axis.

Q. Assertion :The curve

y = - \frac{x^{2}}{2} + x + 1

is symmetrical with respect to the line

x = 1

Reason: A parabola is symmetric about its axis.

Q. Assertion :STATEMENT-

I

y = \frac{- x^{2}}{2} + x + 1

is symmetric with respect to the line

x = 1

. Reason: STATEMENT -2 : A parabola is symmetric about its axis.

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f(x) Transforms to |f(x)|

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