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Actually, a base and exponent are not multiplied together. Rather, the exponent indicates the "power" of the base number, the number of times the base is to be multiplied by itself. For example the expression 23, where the base is 2 and the exponent is 3, represents the product of 3 2s; that is, 2 x 2 x 2, equaling 8. Powers of zero are a special case. By convention, and to support exponent operations, any number (excepting zero) to the power of zero equals one. Therefore the number with a base of 34 and exponent of 0 is written as 340, and 340 = 1.

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Q: How do you multiply a base of 34 and a exponent of 0?

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It is not enough to look at the base. This is because a^x is the same as (1/a)^-x : the key is therefore a combination of the base and the sign of the exponent.0 < base < 1, exponent < 0 : growth0 < base < 1, exponent > 0 : decaybase > 1, exponent < 0 : decaybase > 1, exponent > 0 : growth.

1. Anything to the power of 0 is 1. Look at it this way. 2^3=8 Divide that by two, or the base. 2^3/2=2^2=4 Divide that by two. 2^2/2=2^1=2 Divide that by two. 2^1/2=2^0=1 Every time you lower an exponent by one power, you pretty much divide the number by its base. Key terms. Base: In 2^0, 2 is the base since you are multiplying it by itself "0 times". The power, or exponent: In 2^0, 0 is the power/exponent since it is the number of times 2 will be multiplied.

30

0 as an exponent is zero no matter what your question is even if your question is "What is 70 to the 0 power?" your answer will all ways be 0 because you are basically saying what is 70 times 0? and any number times 0 is 0.

Any number with an exponent of zero is equal to one. 60 = 1

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It is not enough to look at the base. This is because a^x is the same as (1/a)^-x : the key is therefore a combination of the base and the sign of the exponent.0 < base < 1, exponent < 0 : growth0 < base < 1, exponent > 0 : decaybase > 1, exponent < 0 : decaybase > 1, exponent > 0 : growth.

You can choose the base to be any number (other than 0, -1 and 1) and calculate the appropriate exponent, or you can choose any exponent and calculate the appropriate base. For example, base 10: 121 = 10^2.08278537 (approx) Or exponent = 10: 121 = 1.615394266^10 (approx). I expect, though, that the answer that is required is 121 = 11^2.

there is no number that is equal to 0/0 the 0/0 is

If the base of the exponent were 1, the function would remain constant. The graph would be a horizontal line. If the base of the exponent were less than 1, but greater than 0, the function would be decreasing.

Take the exponent and multiply it by the coefficient (or 1 if there is no coefficient) then subract 1 from the exponent. For example, the derivative of 2x^3 is 6x^2 If there is no exponent, for example, 2x the derivative is 2 because the exponent is actually 1 which produces the same coefficient and the exponent 0 meaning there is no x.

The zero exponent rule basically says that any base with an exponent of zero is equal to one. For example: x^0 = 1A negative exponent is equivalent to 1 over a positive exponent.x^1 = x x^0 = 1x^-1 = 1/x

No, it cannot.

Exponent means a little number in the upper corner of the number that indicates the number of times you multiply the base number (like in 3 to the 4th, 3 would be the base) times itself. 3 to the 4th means 3x3x3x3. 3 to the 4th equals 81. Oddly, any number to the power of 0 equals 1. Even 0 to the power of 0 equals one. That is what the term exponents means.

Dxdx^(20)Combine all similar variables in the expression.Dxdx^(20)=dDx^(21)To find the derivative of dx^(21)D, multiply the base (D) by the exponent (1), then subtract 1 from the exponent (1-1=0). Since the exponent is now 0, D is eliminated from the term.Dxdx^(20)=dx^(21)The derivative of Dxdx^(20) is dx^(21).dx^(21)

Yes, 0 to the power of 0 equals 0 is a final answer.1. The law of exponentiationAll of the nth exponentiation of the same base ahas the same: a base constants.All of the exponentiation of any base a with the same exponent n has the same: n+1 exponent constants.All of the exponentiation an is analized and arranged unique by order and is equal to sums of meaning productsof:every base constant (from number 1, among abase constants, to the last number 1),withevery exponent constant (from number 1, among n+1 exponent constants, to the last number n!).2. The formula of exponentiation lawan =1Ã—1 + (a-1)(2n-1) +â€¦+ (a-1)Ã—0,5[(n+1)!] + 1Ã—n!3. 10000, 100, 20, 10, 00...?10000 According to the law:a=1000 has 1000 base constants (1, 999, ..., 999, 1),n=0 has 1 exponent constant (1), from there:10000=1Ã—1+999Ã—0=1+0=1Â· 100 According to the law:a=10 has 10 base constants (1, 9, ..., 9, 1),n=0 has 1 exponent constant (1), from there:100=1Ã—1+9Ã—0=1+0=1Â· 20 According to the law:a=2 has 2 base constants (1, 1), n=0 has 1 exponent constant (1), from there:20=1Ã—1+1Ã—0=1+0=1Â· 10 According to the law:a=1 has 1 base constant (1), n=1 has 1 exponent constant (1) from there:10=1Ã—1+0Ã—0=1+0=1Â· 00 According to the law:a=0 has 0 base constant (0), n=0 has 1 exponent constant (1), from there:00=0Ã—1=000 = 0Ã—1 = 0 is a final answer.00 = 1 is not a final answer..........................................................

No, there is a big difference between 2^(-4) and (-2)^4 The first is 1/16 and the second is 16. A negative exponent is the reciprocal of a positive exponent. a^b is going to be 1/ (a^(-b)), Similarly, (a^b)*(a^(-b))=1 for two reasons. First multiplying reciprocals cancels them out. Second, when you multiply the same base you add the exponents, so (a^b)*(a^(-b)) = a^0 which equals 1◄

120= 1 Anything with exponent 0 is 1, because if you multiply n0 by n0 you add the indices to get n0 and anything nonzero that when multiplied by itself gives itself, must be 1: if x2 = x then x2 - x = 0, so x(x-1)=0, so x=1 or 0.

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