The units digit of any number is the number in the ones position. For example, the units digit of 123 is 3; 2324 is 4; and 87321 is one. The reason the answer is 5 for 5 raised to any positive integer is because 5 will always be in the units position. For example, 52 = 25; 53 = 125; 54 = 625; and so on.
Yes.
A negative integer power of a base is the reciprocal of the base raised to the corresponding positive integer power. For example, ( a^{-n} = \frac{1}{a^n} ), where ( a ) is the base and ( n ) is a positive integer. This relationship shows that as the exponent decreases into the negatives, the value of the expression represents a division by the base raised to the positive power.
It will be the same as its positive counterpart to the tenth power.
A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).
No. A negative integer raised to the third power will yield a negative number that is less than the integer. Only whole numbers (positive integers greater than or equal to 1) have the property where that integer raised to the third power is greater than or equal to the integer.
Yes.
The units digit of any positive integer power of 5 is 5. The complete number is: 95367431640625
let x be any positive integer then x4 is the 4th power of that positive integer
The multiplication rule of thumb always states that a negative number times a negative number results in a positive number. Since an even number is always divisible by two, any value raised to an even integer power will result in a positive number. However, a basic proof is presented as follows: (-A) * (-A) = A^2 ((-A) * (-A)) ^ 2 = ((-A * -A) * (-A * -A)) = A^2 * A^2 = A ^ 4 ...
A negative integer power of a base is the reciprocal of the base raised to the corresponding positive integer power. For example, ( a^{-n} = \frac{1}{a^n} ), where ( a ) is the base and ( n ) is a positive integer. This relationship shows that as the exponent decreases into the negatives, the value of the expression represents a division by the base raised to the positive power.
It will be the same as its positive counterpart to the tenth power.
A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).A positive integer power of ten is of the form 1 followed by zeros: ten, hundred, billion and so on.A fractional power of ten can be any positive number - the logarithm (to base 10).
Any positive non-zero integer to the power zero is equal to 1.
No. A negative integer raised to the third power will yield a negative number that is less than the integer. Only whole numbers (positive integers greater than or equal to 1) have the property where that integer raised to the third power is greater than or equal to the integer.
A positive number times a positive number is always positive. A negative number times a negative number is always positive. Therefore, any square number will be positive. Any number to the fourth power (a square times a square) will always be positive. And so on.
A value to its multiple by a positive integer power of 10.
It is the additive inverse of itself, it is the square, cube, ... any positive power of itself.