Question

Multiply: –c2(3c – 2) Apply the distributive property. Multiply.

Answer 1

Answer:

The required expression is $-c^2(3c-2)=-3c^3+2c^2$

Step-by-step explanation:

Given : Expression $-c^2(3c-2)$

To find : Multiply the given expression?

Solution :

Step 1 - Write the expression

$-c^2(3c-2)$

Step 2 - Apply the distributive property $a(b+c)=ac+bc$

$=-c^2\times 3c-2\times(-c^2)$

Step 3- Multiply

$=-3c^3+2c^2$

Therefore, The required expression is $-c^2(3c-2)=-3c^3+2c^2$

Answer 2

The result of applying distributive property to -c^2(3c - 2) is -3c^3 +2c^2

The expression is given as:

$-c^2(3c - 2)$

To apply distributive property, is to expand the expression.

So, we have:

$-c^2(3c - 2) = -c^2*3c +c^2* 2$

Evaluate the products

$-c^2(3c - 2) = -3c^3 +2c^2$

Hence, the result of applying distributive property to -c^2(3c - 2) is -3c^3 +2c^2

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