Question
One of the terms in the expansion of (x+3)^7 is kx^5. How do I determine the value of k.
Answers
term<sub>r+1</sub> = C(7,r)x^(7-r) (3)^r
comparing the terms, 7-r = 5, so r = 2
so term3 = (7,2)x^5(3)^2
= 21(9)x^5 = 189x^5
comparing the terms, 7-r = 5, so r = 2
so term3 = (7,2)x^5(3)^2
= 21(9)x^5 = 189x^5
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