 |  Exponents & Powers 20 Flashcards |  Start |
 | What is the purpose of using exponents in mathematics? |  Card: 1 / 20 |
| Exponents simplify the representation of large or small numbers, making them easier to read, understand, and compare. | Card: 2 / 20 |
| Fill in the blank: 10,000 can be expressed as ___ in exponential form. | Card: 3 / 20 |
| 10^4 | Card: 4 / 20 |
| True or False: The expression (–2)^4 results in a negative number. | Card: 5 / 20 |
| False, (–2)^4 = 16, as even powers of negative numbers yield positive results. | Card: 6 / 20 |
| Which is greater: 2^3 or 3^2? | Card: 7 / 20 |
| 3^2 is greater because 3^2 = 9 and 2^3 = 8. | Card: 8 / 20 |
| Riddle: I can represent a number multiplied by itself several times, but I am not a calculator. What am I? | Card: 9 / 20 |
| An exponent. | Card: 10 / 20 |
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| Simplify using exponent rules: (5^2)^3. | Card: 11 / 20 |
| 5^(2*3) = 5^6. | Card: 12 / 20 |
| Fill in the blank: The expression 432 can be written in prime factorization as ___. | Card: 13 / 20 |
| 2^4 × 3^3 | Card: 14 / 20 |
| True or False: 10^0 equals 0. | Card: 15 / 20 |
| False, 10^0 equals 1, as any number to the power of zero is equal to one. | Card: 16 / 20 |
| What is the law of exponents used when multiplying powers with the same base? | Card: 17 / 20 |
| The law states that a^m × a^n = a^(m+n). | Card: 18 / 20 |
| Fill in the blank: The standard form of 5985.3 is ___. | Card: 19 / 20 |
| 5.9853 × 10^3 | Card: 20 / 20 |
| Completed! Keep practicing to master all of them. |  Restart |
