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.
Any number with an exponent of zero is equal to one. 60 = 1
Any number^0 = 1
Well, sweetheart, when you have a base raised to the power of 0, the result is always 1. So, in this case, if you have 34 as the base and 0 as the exponent, you simply get 1. That's just how the math cookie crumbles, darling.
For each variable, find the smallest exponent in all the expressions. If the variable does not appear in one of the expressions, it's exponent may be taken as 0. Also, remember that if a variable seems to be without an exponent, its exponent is actually 1 (that is x is the same as x1). For example, GCF(a3bc, a2c3, a3b2c3) = a2c. Exponents of a are 3, 2 and 3: smallest = 2 Exponents of b are 1, 0 and 2: smallest = 0 Exponents of c are 1, 3 and 3: smallest = 1 The same rules apply for fractional exponents.
i't always meanns 1
It's always unity ( 1 ).
If a number (other than 0) has 0 as an exponent, it equals 1! It may be hard to believe but it is true, no matter what number. If a number has no exponent, there is basically an invisible 1 as the exponent, so the number would be equal to itself. Zero with the exponent zero is meaningless.
it equals 0. 0 x 0 will always be 0
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.
... -3, -2, -1, 0, 1, 2, 3, ...In summary, any integer that you use as an exponent is an "integral exponent".... -3, -2, -1, 0, 1, 2, 3, ...In summary, any integer that you use as an exponent is an "integral exponent".... -3, -2, -1, 0, 1, 2, 3, ...In summary, any integer that you use as an exponent is an "integral exponent".... -3, -2, -1, 0, 1, 2, 3, ...In summary, any integer that you use as an exponent is an "integral exponent".
Its Where A number to the " 0 " power equals 1. For example : 5 to the power of 0 = 1 The number ( any number ) will always equal 1 if the power is 0
3 to the exponent of 0 is 1. In fact, any non-zero number, raised to the power of 0 is equal to 1.
Any number except 0 itself raised to the power of zero exponent is always equal to 1
Any number to the exponent of 0 is equal to 1. EXAMPLE x0=1
Yes. 1 can have any exponent, and will always be equal to 1. And -1 can have any odd exponent, and will always be equal to -1.
because it will ALWAYS = 1