Find the value of k if (−2) ^ k+1 ÷ (−2) ^ 4 = (−2)^ 6
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Step-by-step explanation:
(−k+1)(2−2k−6+2k)+k(6−2k−2k)+(−4−k)(2k−2+2k)=0
(−k+1)(−4)+k(6−4k)+(−4−k)(4k−2)=0
4k−4+6k−4k
2
−16k+8−4k
2
+2k=0
−2k
2
−k+1=0
2k
2
+k−1=0
2k
2
+2k−k−1=0
2k(k+1)−1(k+1)=0
(k+1)(2k−1)=0
k=−1 or k=
2
1
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