What is 5(n-1)+6^n+2+(1001^n+3)+5 ?

The solution to 5(n-1)+6^n+2+(1001^n+3)+5 is 6^n+1001^n+5n+5

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simplify 5(n-1)+6^n+2+(1001^n+3)+5

simplify

5 (n - 1) + 6^{n} + 2 + (100 1^{n} + 3) + 5

6^{n} + 100 1^{n} + 5 n + 5

Solution steps

5 (n - 1) + 6^{n} + 2 + (100 1^{n} + 3) + 5

Apply rule:

a + (b + c) = a + b + c

2 + (100 1^{n} + 3) = 2 + 100 1^{n} + 3

= 5 (n - 1) + 6^{n} + 2 + 100 1^{n} + 3 + 5

Group like terms

= 5 (n - 1) + 6^{n} + 100 1^{n} + 2 + 3 + 5

Add the numbers:

2 + 3 + 5 = 10

= 5 (n - 1) + 6^{n} + 100 1^{n} + 10

Expand

5 (n - 1) : 5 n - 5

= 5 n - 5 + 6^{n} + 100 1^{n} + 10

Group like terms

= 6^{n} + 100 1^{n} + 5 n - 5 + 10

Add the numbers:

- 5 + 10 = 5

= 6^{n} + 100 1^{n} + 5 n + 5

27 x^{6} + 8 y^{6}

h^{2} o^{2} + h^{2} s

x^{6} + x^{- 6}

\frac{1}{x} \cdot (\frac{a}{( a - x )} - \frac{a}{( a + 3 x )}) - (\frac{3}{( a + 3 x )})

(2 s^{4} + 5)^{5}

What is 5(n-1)+6^n+2+(1001^n+3)+5 ?
The solution to 5(n-1)+6^n+2+(1001^n+3)+5 is 6^n+1001^n+5n+5