What is ((x^{a+b+1}*x^{a-b+2}))/((x^{2a+3))} ?

The solution to ((x^{a+b+1}*x^{a-b+2}))/((x^{2a+3))} is 1

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simplify ((x^{a+b+1}*x^{a-b+2}))/((x^{2a+3))}

simplify

\frac{( x ^{a + b + 1} \cdot x ^{a - b + 2} )}{( x ^{2 a + 3} )}

1

Solution steps

\frac{x ^{a + b + 1} x ^{a - b + 2}}{x ^{2 a + 3}}

Simplify

x^{a + b + 1} x^{a - b + 2} : x^{2 a + 3}

= \frac{x ^{2 a + 3}}{x ^{2 a + 3}}

Apply the fraction rule:

\frac{a}{a} = 1

= 1

4 \cdot (a - b)^{3} - (a - b)

2 + lo g_{3} (a^{3})

2 b + 7.3 - 15.7

(\frac{8}{( v ^{6} )})^{\frac{- 1}{3}}

y^{3} + 21 y^{2} + 147 y + 343

What is ((x^{a+b+1}*x^{a-b+2}))/((x^{2a+3))} ?
The solution to ((x^{a+b+1}*x^{a-b+2}))/((x^{2a+3))} is 1