What is factor 42j^2k-78jk^3+66j^3k^4 ?

The solution to factor 42j^2k-78jk^3+66j^3k^4 is 6jk(7j-13k^2+11j^2k^3)

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factor 42j^2k-78jk^3+66j^3k^4

factor

42 j^{2} k - 78 j k^{3} + 66 j^{3} k^{4}

6 jk (7 j - 13 k^{2} + 11 j^{2} k^{3})

Solution steps

42 j^{2} k - 78 j k^{3} + 66 j^{3} k^{4}

Apply exponent rule:

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

j^{2} k = jjk, j k^{3} = jk k^{2}, j^{3} k^{4} = j j^{2} k k^{3}

= 42 jjk - 78 jk k^{2} + 66 j j^{2} k k^{3}

Rewrite

66

11 \cdot 6

Rewrite

- 78

13 \cdot 6

= 7 \cdot 6 jjk + 13 \cdot 6 jk k^{2} + 11 \cdot 6 j j^{2} k k^{3}

Factor out common term

6 jk

= 6 jk (7 j - 13 k^{2} + 11 j^{2} k^{3})

9 (7 r - 3 s + 10)

7 + 57

- 6 a + 12 b - 17 a - 30 b + 4 a + 2 b

32 x^{8} - 50

100 + 25 \cdot 25

What is factor 42j^2k-78jk^3+66j^3k^4 ?
The solution to factor 42j^2k-78jk^3+66j^3k^4 is 6jk(7j-13k^2+11j^2k^3)