Not sure what the question means, but the answer is either one of the following two: (a) 18 * 18 = 182 (b) 18 * 18 = 324 = 3.24*102
The expression ( 18^{\frac{1}{2}} ) represents the square root of 18. Therefore, the equivalent radical expression is ( \sqrt{18} ), which can also be simplified to ( 3\sqrt{2} ) since ( 18 = 9 \times 2 ).
To evaluate an exponential expression, you need to substitute the values into the expression and perform the necessary calculations. For instance, if the expression is (2^3), you would calculate it as (2 \times 2 \times 2), which equals 8. If you provide a specific exponential expression, I can help with the evaluation.
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This is because the base (7) is multiplied by itself three times.
The expression (5 \times 5 \times 5 \times 5) can be written as an exponential expression by using the base (5) and the exponent (4), since there are four factors of (5). Therefore, it can be expressed as (5^4).
To express (2^{-5} \times 28) as an exponential expression, we can first rewrite 28 in terms of base 2. Since (28 = 4 \times 7 = 2^2 \times 7), we can substitute this into the expression: [ 2^{-5} \times 28 = 2^{-5} \times (2^2 \times 7) = 2^{-5 + 2} \times 7 = 2^{-3} \times 7. ] Thus, the exponential expression is (2^{-3} \times 7).
The expression ( 18^{\frac{1}{2}} ) represents the square root of 18. Therefore, the equivalent radical expression is ( \sqrt{18} ), which can also be simplified to ( 3\sqrt{2} ) since ( 18 = 9 \times 2 ).
To evaluate an exponential expression, you need to substitute the values into the expression and perform the necessary calculations. For instance, if the expression is (2^3), you would calculate it as (2 \times 2 \times 2), which equals 8. If you provide a specific exponential expression, I can help with the evaluation.
36.5 is not an exponential expression! Its value is 36.536.5 is not an exponential expression! Its value is 36.536.5 is not an exponential expression! Its value is 36.536.5 is not an exponential expression! Its value is 36.5
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This is because the base (7) is multiplied by itself three times.
The expression (5 \times 5 \times 5 \times 5) can be written as an exponential expression by using the base (5) and the exponent (4), since there are four factors of (5). Therefore, it can be expressed as (5^4).
To express (2^{-5} \times 28) as an exponential expression, we can first rewrite 28 in terms of base 2. Since (28 = 4 \times 7 = 2^2 \times 7), we can substitute this into the expression: [ 2^{-5} \times 28 = 2^{-5} \times (2^2 \times 7) = 2^{-5 + 2} \times 7 = 2^{-3} \times 7. ] Thus, the exponential expression is (2^{-3} \times 7).
The number in an exponential expression that is repeatedly multiplied is called the "base." In an expression like ( a^n ), ( a ) is the base, and ( n ) is the exponent, which indicates how many times the base is multiplied by itself.
The expression (7 \times 7 \times 7) can be written in exponential form as (7^3). This indicates that the base, 7, is multiplied by itself three times.
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To write an equivalent expression in exponential notation, identify repeated multiplication of the same base. For example, instead of writing (2 \times 2 \times 2), you can express it as (2^3) since the base 2 is multiplied three times. Ensure that the expression is simplified and that any coefficients are correctly represented as part of the exponential form if applicable. Finally, check that the equivalent expression maintains the original value.
The expression (10 \times 10 \times 10) can be written in exponential form as (10^3). This indicates that 10 is multiplied by itself three times.
The expression ( 13 \times 13 \times 13 ) can be written in exponential notation as ( 13^3 ). This indicates that the number 13 is multiplied by itself three times.