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Maslowich
3 years ago
6

Identify a reflection about the x-axis or a reflection about the y-axis of f(x) = √-x by observing the equation of the function

g(x) = √x.
A) The base graph has been reflected about the x-axis

B) The base graph has been reflected about the y-axis

Mathematics
1 answer:
olga55 [171]3 years ago
4 0

Answer:

B) The base graph has been reflected about the y-axis

Step-by-step explanation:

We are given the function, f(x)=\sqrt{-x}.

Now, as we know,

The new function after transformation is g(x)=f(-x)=\sqrt{x}.

<em>As, the function f(x) is changing to g(x) = f(-x)</em> and from the graph below, we see that,

The base function is reflected across y-axis.

Hence, option B is correct.

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The expression cube root of 54x^8y^12 can be written in simplest radical form as
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Answer:

The simplest radical form of the cubic root is 3x^2y^4\sqrt[3]{2x}

Step-by-step explanation:

Cube root of 54x^8y^12

That is:

\sqrt[3]{54x^8y^12}

Can be simplified as:

\sqrt[3]{54x^8y^12} = \sqrt[3]{54}\sqrt[3]{x^8}\sqrt[3]{y^12}

We find each separate simplification, and multiply them:

Cubic root of 54:

54 = 2*3^3

So

\sqrt[3]{54} = \sqrt[3]{2*3^3} = 3\sqrt[3]{2}

Cubic root of x^8

\sqrt[3]{x^8} = \sqrt[3]{x^6*x^2} = x^2\sqrt[3]{x^2}

Cubic root of y^12

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Multiplying all these terms:

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The simplest radical form of the cubic root is 3x^2y^4\sqrt[3]{2x}

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