Determine k so that ( 3k-2), (4k-6) and (k+2) are three consecutive terms of an AP.
Answers
Answered by
108
Given:( 3k-2), (4k-6) and (k+2) are three consecutive terms of an AP.
To find The value of k
Let a= 3k-2
a2= 4k -6
a+d = 4k -6
3k-2 +d = 4k -6
d = k-4
a3 = k+2
a+ 2d = k+2
3k-2 +2k -8= k+2
5k -10 = k+2
4k = 14
k = 7/2
Therefore answer the value of k is 7/2.
Answered by
53
Let a = 3 K - 2
a+d = 4k -6
3k-2 +d = 4k -6
d = k-4
a3 = k+2
a+ 2d = k+2
3k-2 +2k -8= k+2
5k -10 = k+2
4k = 14
k = 7/2
please subscribe to my channel➡️Ronit Antil
BeBrainly
@riskyjaaat
a+d = 4k -6
3k-2 +d = 4k -6
d = k-4
a3 = k+2
a+ 2d = k+2
3k-2 +2k -8= k+2
5k -10 = k+2
4k = 14
k = 7/2
please subscribe to my channel➡️Ronit Antil
BeBrainly
@riskyjaaat
Similar questions
Chemistry,
7 months ago