What is (d^2)/(da^2)((a)(x^n+y(a,x)^n)) ?

The answer to (d^2)/(da^2)((a)(x^n+y(a,x)^n)) is

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(d^2)/(da^2)((a)(x^n+y(a,x)^n))

\frac{d ^{2}}{d a ^{2}} ((a) (x^{n} + y (a, x) (a, x)^{n}))

1 \cdot (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))) + ((0 + ((\frac{d ^{2}}{d a ^{2}} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) \frac{d}{d a} (y (a, x))) + n (, x \cdot 1) ((a, x)^{n - 2} (n - 1) (, x \cdot 1) y (a, x) + \frac{d}{d a} (y (a, x)) (a, x)^{n - 1}))) a + 1 \cdot (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))))

Solution steps

\frac{d ^{2}}{d a ^{2}} ((a) (x^{n} + y (a, x) (a, x)^{n}))

\frac{d}{d a} (a (x^{n} + y (a, x) (a, x)^{n})) = 1 \cdot (x^{n} + y (a, x) (a, x)^{n}) + (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))) a

= \frac{d}{d a} (1 \cdot (x^{n} + y (a, x) (a, x)^{n}) + (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))) a)

\frac{d}{d a} (1 \cdot (x^{n} + y (a, x) (a, x)^{n}) + (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))) a) = 1 \cdot (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))) + ((0 + ((\frac{d ^{2}}{d a ^{2}} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) \frac{d}{d a} (y (a, x))) + n (, x \cdot 1) ((a, x)^{n - 2} (n - 1) (, x \cdot 1) y (a, x) + \frac{d}{d a} (y (a, x)) (a, x)^{n - 1}))) a + 1 \cdot (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))))

= 1 \cdot (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))) + ((0 + ((\frac{d ^{2}}{d a ^{2}} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) \frac{d}{d a} (y (a, x))) + n (, x \cdot 1) ((a, x)^{n - 2} (n - 1) (, x \cdot 1) y (a, x) + \frac{d}{d a} (y (a, x)) (a, x)^{n - 1}))) a + 1 \cdot (0 + (\frac{d}{d a} (y (a, x)) (a, x)^{n} + n (a, x)^{n - 1} (, x \cdot 1) y (a, x))))

(q - 14 7^{\frac{1}{3}})^{3}

(u d x + x d u) x^{2}

\frac{( x + 3 ) ( x - 3 ) m ^{2}}{24}

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

l im x \Rightarrow 2 (3 x^{2} + x^{3}) \frac{3}{4}

What is (d^2)/(da^2)((a)(x^n+y(a,x)^n)) ?
The answer to (d^2)/(da^2)((a)(x^n+y(a,x)^n)) is