0.1 = 1/10 = 10-1
negative 4 with negative 3 as an exponent
the exponent is a negative
A number to a negative exponent is the inverse of the number to the positive exponent. That is, x-a = 1/xa
Every number can be expressed using an exponent. You select a base, b, which should be a positive real number. Suppose the number is x.If this number is negative, then its exponent form will have a negative sign before it.The absolute value of the number is converted to the exponent form by solving x = b^y where y is the exponent. However, you need to know about logarithms before you can do that (and this question suggests that you have not yet progressed to that level of mathematics).
To eliminate negative exponents, you can rewrite the expression using positive exponents. Specifically, if you have a term like ( a^{-n} ), you can convert it to ( \frac{1}{a^n} ). This means that any base with a negative exponent can be moved to the denominator of a fraction, turning the exponent positive.
69
negative 4 with negative 3 as an exponent
the exponent is a negative
Polynomials cannot have negative exponent.
One billionth = 10-9
When you have a negative exponent (for example 3^-3) you could make the recipricol of the number. So, this would be 1/3^3. Then all that you would have to do is solve for the exponent ( so in this case the answer would be 1/27)
A number to a negative exponent is the inverse of the number to the positive exponent. That is, x-a = 1/xa
A negative exponent is the reciprocal of the corresponding positive exponent. 102 = 100 10-2 = 1/100
Every number can be expressed using an exponent. You select a base, b, which should be a positive real number. Suppose the number is x.If this number is negative, then its exponent form will have a negative sign before it.The absolute value of the number is converted to the exponent form by solving x = b^y where y is the exponent. However, you need to know about logarithms before you can do that (and this question suggests that you have not yet progressed to that level of mathematics).
7/10
To eliminate negative exponents, you can rewrite the expression using positive exponents. Specifically, if you have a term like ( a^{-n} ), you can convert it to ( \frac{1}{a^n} ). This means that any base with a negative exponent can be moved to the denominator of a fraction, turning the exponent positive.
To evaluate an expression with only one exponent, first identify the base and the exponent. Then, apply the exponent to the base by multiplying the base by itself as many times as indicated by the exponent. For example, to evaluate (2^3), you would calculate (2 \times 2 \times 2), which equals 8. Finally, if the exponent is negative or a fraction, adjust your calculation accordingly, such as using the reciprocal for negative exponents.