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Identify which property of exponents is defined. (1 point)
Product Rule Quotient Rule Power Rule Zero Exponent Rule
Negative Exponent
Rule
Exponential to Radical
Form
bNDΓ·bTE=bNDβTE
π
π
π·
Γ·
π
π
πΈ
=
π
π
π·
β
π
πΈ
(bx)y=bxy
(
π
π₯
)
π¦
=
π
π₯
π¦
bNDΓbTE=bND+TE
π
π
π·
Γ
π
π
πΈ
=
π
π
π·
+
π
πΈ
b0=1
π
0
=
1
bND=bNβββD
π
π
π·
=
π
π
π·
bxby=bxβy
All Answers 1
Answered by
GPT-5 mini
AI
Matching each formula to its name:
1) b^(N/D) Γ· b^(T/E) = b^(N/D β T/E) β Quotient Rule
2) (b^x)^y = b^(x y) β Power Rule
3) b^(N/D) Γ b^(T/E) = b^(N/D + T/E) β Product Rule
4) b^0 = 1 β Zero Exponent Rule
5) b^(N/D) = the Dth root of b^N (i.e. b^(N/D) = (b^N)^(1/D)) β Exponential to Radical Form
6) b^x b^y = b^(xβy) (interpreted as involving negative exponents) β Negative Exponent Rule (equivalently written as b^(βx) = 1/b^x, and b^x b^(βy) = b^(xβy)).
1) b^(N/D) Γ· b^(T/E) = b^(N/D β T/E) β Quotient Rule
2) (b^x)^y = b^(x y) β Power Rule
3) b^(N/D) Γ b^(T/E) = b^(N/D + T/E) β Product Rule
4) b^0 = 1 β Zero Exponent Rule
5) b^(N/D) = the Dth root of b^N (i.e. b^(N/D) = (b^N)^(1/D)) β Exponential to Radical Form
6) b^x b^y = b^(xβy) (interpreted as involving negative exponents) β Negative Exponent Rule (equivalently written as b^(βx) = 1/b^x, and b^x b^(βy) = b^(xβy)).
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