The 7th term of AP 32 and it's 13th term is 62 than find ap
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Answered by
14
T7 = 32
=> a + 6d = 32 ------(1)
T13 = 62
=> a + 12d = 62 ------(2)
On subtracting equation 1 from 2, we get
6d = 30
=> d = 5
Now,
On substituting the value of d in equation 1, we get
a + 6 × 5 = 32
=> a + 30 = 32
=> a = 2
Required AP is :-
2, 7, 12,.......
=> a + 6d = 32 ------(1)
T13 = 62
=> a + 12d = 62 ------(2)
On subtracting equation 1 from 2, we get
6d = 30
=> d = 5
Now,
On substituting the value of d in equation 1, we get
a + 6 × 5 = 32
=> a + 30 = 32
=> a = 2
Required AP is :-
2, 7, 12,.......
Answered by
6
a7 = 32
a + 6d = 32...........(1)
a13 = 62
a+ 12d = 62 ............(2)
from equation (1)and (2)
6d = 30
d = 5
put the value of d in equation (1)
a + 6× 5 = 32
a + 30 = 32
a = 2
so the AP is
2 , 7 , 12 , 17........
a + 6d = 32...........(1)
a13 = 62
a+ 12d = 62 ............(2)
from equation (1)and (2)
6d = 30
d = 5
put the value of d in equation (1)
a + 6× 5 = 32
a + 30 = 32
a = 2
so the AP is
2 , 7 , 12 , 17........
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