What is x(1,Au)/(196.97gAu)x(6.022x^{102})/(dx) ?

The solution to x(1,Au)/(196.97gAu)x(6.022x^{102})/(dx) is (6.022x^{102})/(dx)x^2(1,Au)/(196.97Aug)

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simplify x(1,Au)/(196.97gAu)x(6.022x^{102})/(dx)

simplify

x \frac{1 , A u}{196.97 g A u} x \frac{6.022 x ^{102}}{d x}

\frac{6.022 x ^{102}}{d x} x^{2} \frac{1 , A u}{196.97 A ug}

Solution steps

x \frac{1 , A u}{196.97 g A u} x \frac{6.022 x ^{102}}{d x}

Apply exponent rule:

a^{b} \cdot a^{c} = a^{b + c}

xx = x^{1 + 1}

= \frac{1 , A u}{196.97 g A u} x^{1 + 1} \frac{6.022 x ^{102}}{d x}

Add the numbers:

1 + 1 = 2

= \frac{1 , A u}{196.97 g A u} x^{2} \frac{6.022 x ^{102}}{d x}

x (x - 8 = 0)

47 e^{- 0.0045 t}

2.54 (17 x 1 0^{- 6})

(123) 3

\frac{y}{x - 9}

What is x(1,Au)/(196.97gAu)x(6.022x^{102})/(dx) ?
The solution to x(1,Au)/(196.97gAu)x(6.022x^{102})/(dx) is (6.022x^{102})/(dx)x^2(1,Au)/(196.97Aug)