What is expand s(1+t,-2+5t,21+2t) ?

The solution to expand s(1+t,-2+5t,21+2t) is 1*s+st,-2s+5st,21+2st

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expand s(1+t,-2+5t,21+2t)

expand

s (1 + t, - 2 + 5 t, 21 + 2 t)

1 \cdot s + s t, - 2 s + 5 s t, 21 + 2 s t

Solution steps

s (1 + t, - 2 + 5 t, 21 + 2 t)

= s (1 +, t - 2 + 5 \cdot 21, t + 2 t)

Distribute parentheses

= s \cdot 1 + s t, s (- 2) + s \cdot 5 t, 21 + s \cdot 2 t

Apply minus-plus rules

+ (- a) = - a

= 1 \cdot s + s t, - 2 s + 5 s t, 21 + 2 s t

(y + x) d y - (y - x) d x

\frac{19 x + 12}{x ( x + 1 ) ( x + 2 )}

\frac{2 n + 4}{( 2 n + 1 ) ( 2 n + 3 )}

(1 - 3 i)^{13}

e^{(- 0.0833 + 0.1729 i) \cdot 2}

What is expand s(1+t,-2+5t,21+2t) ?
The solution to expand s(1+t,-2+5t,21+2t) is 1*s+st,-2s+5st,21+2st