What is 5^4+7^6+25^2-49^3 ?

The solution to 5^4+7^6+25^2-49^3 is 1250

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5^4+7^6+25^2-49^3

5^{4} + 7^{6} + 2 5^{2} - 4 9^{3}

1250

Solution steps

5^{4} + 7^{6} + 2 5^{2} - 4 9^{3}

Follow the PEMDAS order of operations

Calculate exponents

5^{4} : 625

5^{4}

5^{4} = 625

= 625

= 625 + 7^{6} + 2 5^{2} - 4 9^{3}

Calculate exponents

7^{6} : 117649

7^{6}

7^{6} = 117649

= 117649

= 625 + 117649 + 2 5^{2} - 4 9^{3}

Calculate exponents

2 5^{2} : 625

2 5^{2}

2 5^{2} = 625

= 625

= 625 + 117649 + 625 - 4 9^{3}

Calculate exponents

4 9^{3} : 117649

4 9^{3}

4 9^{3} = 117649

= 117649

= 625 + 117649 + 625 - 117649

Add and subtract (left to right)

625 + 117649 + 625 - 117649 : 1250

625 + 117649 + 625 - 117649

625 + 117649 = 118274

= 118274 + 625 - 117649

118274 + 625 = 118899

= 118899 - 117649

118899 - 117649 = 1250

= 1250

= 1250

- 3^{2} + 7

(- 1 - 3)^{2}

2^{2} + 3^{2} + 1^{2}

6 + 42 \div 2 - 15

(2 - 6)^{2}