Find the value of k for which (k-4) x2 + 2(k-4) x + 20 = 0 has equal roots
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Your Answer is -1.
Step-by-step explanation:
(k-4)*2+2*(k-4)+20=0
k-4)*2+2*(k-4)+20=02k-8+2k-8+20=0
k-4)*2+2*(k-4)+20=02k-8+2k-8+20=04k-8+12=0
k-4)*2+2*(k-4)+20=02k-8+2k-8+20=04k-8+12=04k+4=0
k-4)*2+2*(k-4)+20=02k-8+2k-8+20=04k-8+12=04k+4=04k= -4
k-4)*2+2*(k-4)+20=02k-8+2k-8+20=04k-8+12=04k+4=04k= -4k= -4/4
k-4)*2+2*(k-4)+20=02k-8+2k-8+20=04k-8+12=04k+4=04k= -4k= -4/4k =-1
Hope it helped.
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