Question

.Choose the product.

-6p^3(3p^2 + 5p - 1)


-18p5 - 30p4 + 6p3

-18p6 - 30p3 - 6p

18p3 + 6p2 - 30p4

-18p6 - 24p3

Answer 1

I hope this helps you


(-6.3.p^3+2)+(-6.5.p^3+1)-6p^3. (-1)


-18p^5-30p^4+6p^3

Answer 2

Answer:

A) -18p^5 - 30p^4 + 6p^3

Step-by-step explanation:

Given:

$-6p^3(3p^2 + 5p - 1)$

Here we need to multiply them.

We distribute $-6p^3$ inside the parenthesis.

Here is the distributive property: a(b +c) = a.b + a.c

Applying the property, we get

$-6p^3 . 3p^2 - 6p^3 . 5p + 6p^3$

Now we have to simplify.

If we have the same base, we can add the powers. This is called exponent's power rule.

$a^m.  a^n = a^{m + n}$

Applying the rule, we get

$-18p^{3 + 2} - 30p^{3 +1} + 6p^3$

$-18p^5 - 30p^4 + 6p^3$

Therefore, the answer is A) -18p^5 - 30p^4 + 6p^3