Find the value of k for which 2k+7,6k-2 and 8k+4 are 3 consecutive numbers of an ap
Answers
Answered by
66
The answer is given below :
Since the numbers are in AP,
2nd number - 1st number = 3rd number - 1st number
=> (6k - 2) - (2k + 7) = (8k + 4) - (6k - 2)
=> 4k - 9 = 2k + 6
=> 2k = 15
=> k = 15/2
So, the value of k is 15/2.
Thank you for your question.
Since the numbers are in AP,
2nd number - 1st number = 3rd number - 1st number
=> (6k - 2) - (2k + 7) = (8k + 4) - (6k - 2)
=> 4k - 9 = 2k + 6
=> 2k = 15
=> k = 15/2
So, the value of k is 15/2.
Thank you for your question.
Answered by
17
Answer:
6k-2-2k-7=8k+4-6k+2
4k-9=2k+6
2k=15
k=15/2
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