Solve "3c-2v(c)" "3c-2v(ａ)"

Evaluate

" \times (3 c - 2 v c) \times " \times " \times (3 c - 2 v a) \times "

Rewrite the expression in exponential form

"^{4} \times (3 c - 2 v c) (3 c - 2 v a)

Multiply the terms

More Steps

(3 \times "^{4} \times c - 2 \times "^{4} \times v c) (3 c - 2 v a)

Apply the distributive property

3 \times "^{4} \times c \times 3 c - 3 \times "^{4} \times c \times 2 v a - 2 \times "^{4} \times v c \times 3 c - (- 2 \times "^{4} \times v c \times 2 v a)

Multiply the terms

More Steps

9 \times "^{4} \times c^{2} - 3 \times "^{4} \times c \times 2 v a - 2 \times "^{4} \times v c \times 3 c - (- 2 \times "^{4} \times v c \times 2 v a)

Multiply the numbers

9 \times "^{4} \times c^{2} - 6 \times "^{4} \times c v a - 2 \times "^{4} \times v c \times 3 c - (- 2 \times "^{4} \times v c \times 2 v a)

Multiply the terms

More Steps

9 \times "^{4} \times c^{2} - 6 \times "^{4} \times c v a - 6 \times "^{4} \times v c^{2} - (- 2 \times "^{4} \times v c \times 2 v a)

Multiply the terms

More Steps

9 \times "^{4} \times c^{2} - 6 \times "^{4} \times c v a - 6 \times "^{4} \times v c^{2} - (- 4 \times "^{4} \times v^{2} c a)

Solution

9 \times "^{4} \times c^{2} - 6 \times "^{4} \times c v a - 6 \times "^{4} \times v c^{2} + 4 \times "^{4} \times v^{2} c a

Simplify the expression