If 20, k, 32 are in AP find ke solve it
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Answer:
26
Step-by-step explanation:
Given:
- The numbers 20,k and 32 are given to be in Arithmetic progression
To find:
- The value of k in the arithmetic progression
In an arithmetic progression the common difference between each and every term is equal
So,
k-20=32-k
K+k-20=32
2k-20=32
2k=32+20
2k=52
k=52/2
k=26
The value of k in the arithmetic progression is equal to 26
Extra:
- In AP the first term is denoted by a
- The number of terms is denoted by n
- The common difference is denoted by the term d
- Nth term of an AP is denoted by : a+(n-1)d
- Sum of n terms of an AP = n/2(2a+(n-1)d)
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