Question

Find the simplified product: mc002-1. Jpg mc002-2. Jpg mc002-3. Jpg mc002-4. Jpg mc002-5. Jpg.

Answer 1

The products of numbers or expressions is calculated by multiplying the numbers or expressions

The simplified product of $\sqrt[3]{2x^5} \times \sqrt[3]{64x^9}$ is $4x^4\sqrt[3]{ 2x^2}$

How to determine the simplified product?

The product is given as:

$\sqrt[3]{2x^5} \times \sqrt[3]{64x^9}$

Express 64 as 4^3

$\sqrt[3]{2x^5} \times \sqrt[3]{4^3x^9}$

Express x^9 as (x^3)^3

$\sqrt[3]{2x^5} \times \sqrt[3]{4^3(x^3)^3}$

Evaluate the cube roots

$\sqrt[3]{2x^5} \times 4x^3}$

Express x^5 as x^3 * x^2

$\sqrt[3]{x^3 \times 2x^2} \times 4x^3}$

Evaluate the cube root

$x\sqrt[3]{ \times 2x^2} \times 4x^3}$

Multiply

$4x^4\sqrt[3]{ 2x^2}$

Hence, the simplified product of $\sqrt[3]{2x^5} \times \sqrt[3]{64x^9}$ is $4x^4\sqrt[3]{ 2x^2}$

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Answer 2

Answer:

B.)  1-P(z<-1.4)

       

Explanation: