it is a domain error when trying to take 0 to the -1 power, but other negative powers are still just 0 (the same as positive) I'm not sure why -1 isn't though.
I guess that's what the calculator said. Taking zero to a negative one power (or any negative power) is the same as 1 divided by 0, which is undefined. You could say it's infinity, but the limit does not exist.
2^-1 is the same as 1/2^1 which is 1/2 or 0.5
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Every number to the power of 0 equals 1.because the the power of x is 1 because 1 have no value
1 to the power of anything is always 1.
0-(-1) is the same as 0+1, so 0-(-1)=1
Any number (except zero) to the zero power is 1. -1 If it was positive anything it would be 1. Anything positive to the power -0 = 1 Anything negative to the power -0 = -1
Anything to the power of 0 is 1.
Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.Its value is 1 when the statement is true and 0 otherwise.
1. Anything to the power of 0 is equal to 1.
The number 0 is closer to 0 than 1. This is because the distance between 0 and 0 is 0, while the distance between 1 and 0 is 1. In mathematical terms, the absolute value of 0 minus 0 is 0, while the absolute value of 1 minus 0 is 1. Therefore, 0 is closer to 0 than 1.
15z² - 22z - 5 = 0 → (5z + 1)(3z - 5) = 0
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-30 is the same as -(30) based on the order of operations. 30 is 1 and the opposite of it is -1. (-3)0 is taking the whole expression to the 0 power. Anything to the 0 power is 1.
2^-1 is the same as 1/2^1 which is 1/2 or 0.5
It is indeterminate as it cannot be sure if it is 0 or 1.
The value of anything raised to the power of infinity depends on the base. If the base is greater than 1, the value approaches infinity. If the base is equal to 1, the value remains 1. If the base is between 0 and 1, the value approaches 0. If the base is 0, the expression is typically considered to be 0, but if it's 0 raised to the power of infinity, it is an indeterminate form.
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