 |  Points to Remember- Exponents and Powers 20 Flashcards |  Start |
 | Exponents represent ___ of a number by itself. |  Card: 1 / 20 |
| Repeated multiplication | Card: 2 / 20 |
| What happens when you have a negative exponent? | Card: 3 / 20 |
| It indicates the reciprocal of the base raised to a positive exponent. | Card: 4 / 20 |
| The Multiplication Law states that when multiplying two exponents with the same base, you should ___ the powers. | Card: 5 / 20 |
| Add | Card: 6 / 20 |
| True or False: The zero exponent law states that any non-zero base raised to the power of zero equals zero. | Card: 7 / 20 |
| False; it equals one. | Card: 8 / 20 |
| If a^(-n) = 1/a^n, what does this represent? | Card: 9 / 20 |
| The multiplicative inverse of a raised to the power of n. | Card: 10 / 20 |
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| What is the standard form of the number 0.00053? | Card: 11 / 20 |
| 5.3 × 10^(-4) | Card: 12 / 20 |
| Riddle: I can turn a large number small and a small number large. What am I? | Card: 13 / 20 |
| Exponents | Card: 14 / 20 |
| Fill in the blank: According to the Power to a Power Law, (a^m)^n = ___ . | Card: 15 / 20 |
| A^(mn) | Card: 16 / 20 |
| Compare the numbers 0.00024 and 0.000042 by expressing them in standard form. | Card: 17 / 20 |
| 0.00024 = 2.4 × 10^(-4) and 0.000042 = 4.2 × 10^(-5); 2.4 × 10^(-4) is larger. | Card: 18 / 20 |
| What is the multiplicative inverse of 10^(-5)? | Card: 19 / 20 |
| 10^(5) | Card: 20 / 20 |
| Completed! Keep practicing to master all of them. |  Restart |
