What is (3/(5*x^n+2))*x^2+x^n*(1x+2) ?

The solution to (3/(5*x^n+2))*x^2+x^n*(1x+2) is (3x^2)/(5x^n+2)+x^{n+1}+2x^n

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simplify (3/(5x^n+2))x^2+x^n*(1x+2)

simplify

(\frac{3}{5 \cdot x ^{n} + 2}) \cdot x^{2} + x^{n} \cdot (1 x + 2)

\frac{3 x ^{2}}{5 x ^{n} + 2} + x^{n + 1} + 2 x^{n}

Solution steps

(\frac{3}{5 x ^{n} + 2}) x^{2} + x^{n} (1 \cdot x + 2)

Apply rule:

(a) = a

(\frac{3}{5 x ^{n} + 2}) = \frac{3}{5 x ^{n} + 2}

= \frac{3}{5 x ^{n} + 2} x^{2} + x^{n} (1 \cdot x + 2)

\frac{3}{5 x ^{n} + 2} x^{2} = \frac{3 x ^{2}}{5 x ^{n} + 2}

x^{n} (1 \cdot x + 2) = x^{n} (x + 2)

= \frac{3 x ^{2}}{5 x ^{n} + 2} + x^{n} (x + 2)

Expand

x^{n} (x + 2) : x^{n + 1} + 2 x^{n}

= \frac{3 x ^{2}}{5 x ^{n} + 2} + x^{n + 1} + 2 x^{n}

\frac{( 0.6 a ^{4} \cdot b ^{3} \cdot c ^{2} )}{( 0.3 a \cdot b ^{5} \cdot c ^{7} )}

3 x^{2} - 5^{x} + 1 \cdot 2^{2} x

(n + 1)^{2} - 2 (n + 2)

tan (x) tan^{2} (x)

(v) (4 - 31)^{1}

What is (3/(5*x^n+2))*x^2+x^n*(1x+2) ?
The solution to (3/(5*x^n+2))*x^2+x^n*(1x+2) is (3x^2)/(5x^n+2)+x^{n+1}+2x^n