determine k,so that 2/3,kand5/8k are the three consecutive terms of an ap please answer this
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Given that the equation forms an AP.
Then,
k - 2/3 = 5/8 * k - k
k - 2/3 = k(5/8 - 1)
k - 2/3 = -3/8 * k
k = -3/8 * k + 2/3
k + 3/8 k = 2/3
11/8k = 2/3
11k = 16/3
33k = 16
k = 16/33.
Hope this helps!
Then,
k - 2/3 = 5/8 * k - k
k - 2/3 = k(5/8 - 1)
k - 2/3 = -3/8 * k
k = -3/8 * k + 2/3
k + 3/8 k = 2/3
11/8k = 2/3
11k = 16/3
33k = 16
k = 16/33.
Hope this helps!
venkatarambabup1k2lk:
thanks a lot
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