What is a(1*sqrt(a+x)+1/(2sqrt(a+x))x) ?

The solution to a(1*sqrt(a+x)+1/(2sqrt(a+x))x) is a(sqrt(a+x)+x/(2sqrt(a+x)))

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simplify a(1*sqrt(a+x)+1/(2sqrt(a+x))x)

simplify

a (1 \cdot a + x + \frac{1}{2 a + x} x)

a (a + x + \frac{x}{2 a + x})

Solution steps

a (1 \cdot a + x + \frac{1}{2 a + x} x)

Apply rule:

1 \cdot a = a

= a (a + x + \frac{1}{2 a + x} x)

Simplify

\frac{1}{2 a + x} x : \frac{x}{2 a + x}

= a (a + x + \frac{x}{2 a + x})

cos (x) (\frac{π}{2})

\frac{( \frac{1}{x ^{3} v ^{2}} )}{( - v ^{- 2} )}

(25 + 3) (5 - 1)

1 \frac{15}{100} + \frac{1}{50} + 1.175

a + 3 \cdot a - 1

What is a(1*sqrt(a+x)+1/(2sqrt(a+x))x) ?
The solution to a(1*sqrt(a+x)+1/(2sqrt(a+x))x) is a(sqrt(a+x)+x/(2sqrt(a+x)))