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What else can I help you with?
What is the standard form of 582 using powers of ten?
582 = 5.82*102
How are exponents and powers different?
They are not. Exponents, powers and indices are terms used for the same thing.
What is 577 is equal to -5?
582
What does it mean to multiply two powers having the same base and add the exponents?
This is one of the laws of exponents, which states that xa * xb = x(a+b) The base is x, and the two powers (or exponents) are a and b.
What is all the power and exponents 1-10?
All the powers and exponents of 1 are 1.The powers and exponents of any of the other numbers up to 10 are equivalent to the all the positive numbers - rational and irrational.
What is the standard form of 582 using powers of ten?
582 = 5.82*102
How do you change powers with negative exponents to powers with positive exponents?
by doing reciprocal
How are exponents and powers different?
They are not. Exponents, powers and indices are terms used for the same thing.
What is 582 divided by 6 equal?
97
How many centimeters are equal to 582 kilometers?
582 kilometers = 58,200,000 centimeters
Who found exponents and powers?
Napier
What is 577 is equal to -5?
582
What does it mean to multiply two powers having the same base and add the exponents?
This is one of the laws of exponents, which states that xa * xb = x(a+b) The base is x, and the two powers (or exponents) are a and b.
What is all the power and exponents 1-10?
All the powers and exponents of 1 are 1.The powers and exponents of any of the other numbers up to 10 are equivalent to the all the positive numbers - rational and irrational.
Are logarithms and exponents equal?
No.
When do add exponents?
when you multiply powers with the same base.
Why do you subtract exponents when you dividing powers?
When dividing powers with the same base, you subtract the exponents to simplify the expression based on the properties of exponents. This is derived from the definition of exponents, where dividing (a^m) by (a^n) (both with the same base (a)) can be thought of as removing (n) factors of (a) from (m) factors of (a), resulting in (a^{m-n}). This rule helps maintain consistency and simplifies calculations involving powers.
