What is expand V(0,+V^6)yF(0,+V^{10}) ?

The solution to expand V(0,+V^6)yF(0,+V^{10}) is 0*VyF,0,0,V^{10}+0*V^6VyF,V^{10}V^6

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expand V(0,+V^6)yF(0,+V^{10})

expand

V (0, + V^{6}) y F (0, + V^{10})

0 \cdot V y F, 0, 0, V^{10} + 0 \cdot V^{6} V y F, V^{10} V^{6}

Solution steps

V (0, + V^{6}) y F (0, + V^{10})

= V y F (0, + V^{6}) (0, + V^{10})

Expand

(0, + V^{6}) (0, + V^{10}) : 0, 0, 0, V^{10} + 0 \cdot V^{6}, V^{10} V^{6}

= V y F (0, 0, 0, V^{10} + 0 \cdot V^{6}, V^{10} V^{6})

Expand

V y F (0, 0, 0, V^{10} + 0 \cdot V^{6}, V^{10} V^{6}) : 0 \cdot V y F, 0, 0, V^{10} + 0 \cdot V^{6} V y F, V^{10} V^{6}

= 0 \cdot V y F, 0, 0, V^{10} + 0 \cdot V^{6} V y F, V^{10} V^{6}

10000 e^{0.84 (t - 1.55)^{2}}

\frac{( 4 n + 2 ) ( 2 n + 2 ) ( 4 n + 3 )}{9}

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

2 e^{- x^{2} - y^{4}} y (- 2 y^{4} + 1)

(a - d) + (c - b)

What is expand V(0,+V^6)yF(0,+V^{10}) ?
The solution to expand V(0,+V^6)yF(0,+V^{10}) is 0*VyF,0,0,V^{10}+0*V^6VyF,V^{10}V^6