Rewrite the expression using exponent rules.
Table of contents
- 0. Functions7h 55m
- Introduction to Functions18m
- Piecewise Functions10m
- Properties of Functions9m
- Common Functions1h 8m
- Transformations5m
- Combining Functions27m
- Exponent rules32m
- Exponential Functions28m
- Logarithmic Functions24m
- Properties of Logarithms36m
- Exponential & Logarithmic Equations35m
- Introduction to Trigonometric Functions38m
- Graphs of Trigonometric Functions44m
- Trigonometric Identities47m
- Inverse Trigonometric Functions48m
- 1. Limits and Continuity2h 2m
- 2. Intro to Derivatives1h 33m
- 3. Techniques of Differentiation3h 18m
- 4. Applications of Derivatives2h 38m
- 5. Graphical Applications of Derivatives6h 2m
- 6. Derivatives of Inverse, Exponential, & Logarithmic Functions2h 37m
- 7. Antiderivatives & Indefinite Integrals1h 26m
- 8. Definite Integrals4h 44m
- 9. Graphical Applications of Integrals2h 27m
- 10. Physics Applications of Integrals 3h 16m
- 11. Integrals of Inverse, Exponential, & Logarithmic Functions2h 31m
- 12. Techniques of Integration7h 41m
- 13. Intro to Differential Equations2h 55m
- 14. Sequences & Series5h 36m
- 15. Power Series2h 19m
- 16. Parametric Equations & Polar Coordinates7h 58m
0. Functions
Exponent rules
Multiple Choice
Simplify the expression using exponent rules.
(−5a2)(3a8)
A
−8a16
B
−10a10
C
−15a16
D
−15a10
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Verified step by step guidance1
Identify the expression to simplify: \((-5a^2)(3a^8)\).
Apply the multiplication rule for exponents: When multiplying terms with the same base, add the exponents. Here, the base is 'a'.
Multiply the coefficients: \(-5\) and \(3\) to get \(-15\).
Add the exponents of 'a': \(2 + 8 = 10\).
Combine the results: The simplified expression is \(-15a^{10}\).
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