Asked by No clue
What is the simplified form of;
3a^4b^-2c^3
4, -2, and 3 are powers
A:
81a^4c^3
________
b^2
B:
81a^4
________
b^2c^3
C:
3a^4
________
b^2c^3
D:
3a^4c^3
________
b^2
I looked through my lesson but couldn't find out how to do this... I think its D?
3a^4b^-2c^3
4, -2, and 3 are powers
A:
81a^4c^3
________
b^2
B:
81a^4
________
b^2c^3
C:
3a^4
________
b^2c^3
D:
3a^4c^3
________
b^2
I looked through my lesson but couldn't find out how to do this... I think its D?
Answers
Answered by
Reiny
You will need the rule for negative exponents
a^(-x) = 1/a^x
so....
3a^4b^-2c^3
= 3(a^4)(1/b^2)(c^3)
= 3 a^4 c^3 / b^2 , which matches D
a^(-x) = 1/a^x
so....
3a^4b^-2c^3
= 3(a^4)(1/b^2)(c^3)
= 3 a^4 c^3 / b^2 , which matches D
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