What is (5^{27})/(5^{27)-5^{26}} ?

The solution to (5^{27})/(5^{27)-5^{26}} is (7.27596E15)/(5.82077E15)

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(5^{27})/(5^{27)-5^{26}}

\frac{5 ^{27}}{5 ^{27} - 5 ^{26}}

\frac{7.27596 E 15}{5.82077 E 15}

Solution steps

\frac{5 ^{27}}{5 ^{27} - 5 ^{26}}

Solve

5^{27} : 7.45058 E 18

5^{27} = 7.45058 E 18

= 7.45058 E 18

Solve

5^{27} - 5^{26} : 5.96046 E 18

Follow the PEMDAS order of operations

Calculate exponents

5^{27} : 7.45058 E 18

5^{27}

5^{27} = 7.45058 E 18

= 7.45058 E 18

= 7.45058 E 18 - 5^{26}

Calculate exponents

5^{26} : 1.49012 E 18

5^{26}

5^{26} = 1.49012 E 18

= 1.49012 E 18

= 7.45058 E 18 - 1.49012 E 18

Add and subtract (left to right)

7.45058 E 18 - 1.49012 E 18 : 5.96046 E 18

7.45058 E 18 - 1.49012 E 18

7.45058 E 18 - 1.49012 E 18 = 5.96046 E 18

= 5.96046 E 18

= 5.96046 E 18

= \frac{7.45058 E 18}{5.96046 E 18}

Cancel the common factor:

1024

= \frac{7.27596 E 15}{5.82077 E 15}

(8 + 1) \times 12 - 13

4 (0) - 5

- 8 - 3 - (4 - 6) - (9 + 3) - 5

(3) (\times (- 7))

3 (0) + 6

What is (5^{27})/(5^{27)-5^{26}} ?
The solution to (5^{27})/(5^{27)-5^{26}} is (7.27596E15)/(5.82077E15)