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Questions and Answers
What is the value of $2^2$?
What is the value of $2^2$?
What is the value of $2^3$?
What is the value of $2^3$?
What is the value of $2^4$?
What is the value of $2^4$?
What is the value of $2^5$?
What is the value of $2^5$?
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What is the value of $3^2$?
What is the value of $3^2$?
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What is the value of $3^3$?
What is the value of $3^3$?
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What is the value of $3^4$?
What is the value of $3^4$?
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What is the value of $3^5$?
What is the value of $3^5$?
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What is the value of $4^2$?
What is the value of $4^2$?
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What is the value of $4^3$?
What is the value of $4^3$?
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What is the value of $4^4$?
What is the value of $4^4$?
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What is the value of $4^5$?
What is the value of $4^5$?
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What is the value of $5^2$?
What is the value of $5^2$?
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What is the value of $5^3$?
What is the value of $5^3$?
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What is the value of $5^4$?
What is the value of $5^4$?
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What is the value of $5^5$?
What is the value of $5^5$?
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Study Notes
Exponent Table Summary
- Exponentiation involves raising a base number to a power, resulting in a product.
- Each exponent indicates how many times to multiply the base by itself.
Powers of 2
- (2² = 4)
- (2³ = 8)
- (2⁴ = 16)
- (2⁵ = 32)
Powers of 3
- (3² = 9)
- (3³ = 27)
- (3⁴ = 81)
- (3⁵ = 243)
Powers of 4
- (4² = 16)
- (4³ = 64)
- (4⁴ = 256)
- (4⁵ = 1024)
Powers of 5
- (5² = 25)
- (5³ = 125)
- (5⁴ = 625)
- (5⁵ = 3125)
Key Exponent Properties
- The result of exponentiation grows exponentially, demonstrating rapid increases in value.
- Higher exponents result in significantly larger numbers, as shown in the progression from (2²) through (5⁵).
Studying That Suits You
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Description
This quiz provides flashcards for learning exponent values of small integers. Each card displays a base raised to a power and its corresponding value, helping reinforce understanding of exponents. Perfect for students looking to master numerical powers!
