If 1-a , 3, 2a-1 are three consecutive terms of an AP what is the value of a
Answers
Given : 1-a , 3, 2a-1 are three consecutive terms of an AP
To Find : the value of a
Solution:
1-a , 3, 2a-1 are three consecutive terms of an AP
=> (1 - a) + (2a - 1) = 2 * 3
=> a = 6
Value of a is 6
Three terms ate
-5 , 3 , 11
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SOLUTION
GIVEN
1 - a , 3, 2a - 1 are three consecutive terms of an AP
TO DETERMINE
The value of a
EVALUATION
Here it is given that 1 - a , 3, 2a - 1 are three consecutive terms of an AP
So common difference is same
Second Term - First term = Third term - Second Term
FINAL ANSWER
Hence the required value of a = 6
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