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Which statements are true for the function y = |x| - 2? (the function is in image) Select all that apply. THERE'S MORE THAN ONE OPTION!


The value of the function is never negative.

Its graph has a V-shape.

There is only one input for which the output is 0.

There are two inputs for which the output is 5.

The vertex of its graph is at (0, -2).

NEED HELP ON THIS!!!! Which statements are true for the function y = x - 2? (the function is in image) Select all that apply. THERE S MORE THAN ONE OPTION! The class=

Verified Answer :

1davey29

The value of the function is negative from -2 to 2, so A is false. The graph is shaped like a V, so B is true. y equals 0 twice, at -2 and 2, so C is false. y is 5 twice, at -7 and 7, so D is true. The vertex, or the sharp turn, is at (0,-2), so E is true. This means your answers are B, D, and E.

calculista

Answer:

Its graph has a V-shape

There are two inputs for which the output is \(5\)

The vertex of its graph is at \((0, -2)\)

Step-by-step explanation:

we have

\(y=\left|x\right|-2\)

Statements

case A) The value of the function is never negative.

The statement is false

The value of the function is negative in the interval------> \((-2,2)\)

case B) Its graph has a V-shape

The statement is true

See the graph

case C) There is only one input for which the output is \(0\)

The statement is false

There are two inputs for which the output is equal to zero

For \(x=-2\) and \(x=2\)

case D) There are two inputs for which the output is \(5\)

The statement is true

For \(x=-7\) and \(x=7\)

case E) The vertex of its graph is at \((0, -2)\)

The statement is true

see the graph

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