What is (294^6-140^{27})/(5^{28)+9^8} ?

The solution to (294^6-140^{27})/(5^{28)+9^8} is -2.36754E38

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(294^6-140^{27})/(5^{28)+9^8}

\frac{29 4 ^{6} - 14 0 ^{27}}{5 ^{28} + 9 ^{8}}

- 2.36754 E 38

Solution steps

\frac{29 4 ^{6} - 14 0 ^{27}}{5 ^{28} + 9 ^{8}}

Solve

29 4^{6} - 14 0^{27} : - 8.81976 E 57

Follow the PEMDAS order of operations

Calculate exponents

29 4^{6} : 6.45779 E 14

29 4^{6}

29 4^{6} = 6.45779 E 14

= 6.45779 E 14

= 6.45779 E 14 - 14 0^{27}

Calculate exponents

14 0^{27} : 8.81976 E 57

14 0^{27}

14 0^{27} = 8.81976 E 57

= 8.81976 E 57

= 6.45779 E 14 - 8.81976 E 57

Add and subtract (left to right)

6.45779 E 14 - 8.81976 E 57 : - 8.81976 E 57

6.45779 E 14 - 8.81976 E 57

6.45779 E 14 - 8.81976 E 57 = - 8.81976 E 57

= - 8.81976 E 57

= - 8.81976 E 57

Solve

5^{28} + 9^{8} : 3.72529 E 19

Follow the PEMDAS order of operations

Calculate exponents

5^{28} : 3.72529 E 19

5^{28}

5^{28} = 3.72529 E 19

= 3.72529 E 19

= 3.72529 E 19 + 9^{8}

Calculate exponents

9^{8} : 43046721

9^{8}

9^{8} = 43046721

= 43046721

= 3.72529 E 19 + 43046721

Add and subtract (left to right)

3.72529 E 19 + 43046721 : 3.72529 E 19

3.72529 E 19 + 43046721

3.72529 E 19 + 43046721 = 3.72529 E 19

= 3.72529 E 19

= 3.72529 E 19

= \frac{- 8.81976 E 57}{3.72529 E 19}

Simplify

\frac{- 8.81976 E 57}{3.72529 E 19} : - 2.36754 E 38

Apply the fraction rule:

\frac{- a}{b} = - \frac{a}{b}

= - \frac{8.81976 E 57}{3.72529 E 19}

Divide the numbers:

\frac{8.81976 E 57}{3.72529 E 19} = 2.36754 E 38

= - 2.36754 E 38

= - 2.36754 E 38

What is (294^6-140^{27})/(5^{28)+9^8} ?
The solution to (294^6-140^{27})/(5^{28)+9^8} is -2.36754E38