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To simplify the expression (5^4)(5^2) as a single power of 5, we can apply the rule of exponents that states when multiplying numbers with the same base, you add the exponents. In this case, 5^4 * 5^2 can be simplified to 5^(4+2) = 5^6. So, (5^4)(5^2) written as a single power of 5 is 5 to the power of 6.
5 to the power of 11
C^6 * c^5 = c^11
25/6 but its a improper number so 25/6 simplified into a mix number is 4 1/6
To simplify ( 6 \sqrt{500} ), first break down ( 500 ) into its prime factors: ( 500 = 100 \times 5 = 10^2 \times 5 ). Therefore, ( \sqrt{500} = \sqrt{100 \times 5} = \sqrt{100} \times \sqrt{5} = 10\sqrt{5} ). Now, substituting back, we have ( 6 \sqrt{500} = 6 \times 10 \sqrt{5} = 60 \sqrt{5} ). Thus, the simplified expression is ( 60 \sqrt{5} ).
To simplify the expression (5^4)(5^2) as a single power of 5, we can apply the rule of exponents that states when multiplying numbers with the same base, you add the exponents. In this case, 5^4 * 5^2 can be simplified to 5^(4+2) = 5^6. So, (5^4)(5^2) written as a single power of 5 is 5 to the power of 6.
5 to the power of 11
C^6 * c^5 = c^11
25/6 but its a improper number so 25/6 simplified into a mix number is 4 1/6
The number 15,625 can be expressed as a power of 5. Specifically, it is (5^6), since (5^6 = 5 \times 5 \times 5 \times 5 \times 5 \times 5 = 15,625).
To simplify ( 6 \sqrt{500} ), first break down ( 500 ) into its prime factors: ( 500 = 100 \times 5 = 10^2 \times 5 ). Therefore, ( \sqrt{500} = \sqrt{100 \times 5} = \sqrt{100} \times \sqrt{5} = 10\sqrt{5} ). Now, substituting back, we have ( 6 \sqrt{500} = 6 \times 10 \sqrt{5} = 60 \sqrt{5} ). Thus, the simplified expression is ( 60 \sqrt{5} ).
7776
what is 5(x-5) plus 6 expanded and simplified
3q over r to the fourth power
(5/6) x (5/7) = 25/42 , which can't be simplified.
The expression of 5x3+6-x3 can simplified to 4x3+6
6 * 5^5 = 6 * 3,125 = 18,750