SOLVE 16 one plzzzzzz
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let a be the first term and d be the common difference
we know that
Tn=a+(n-1)d
52=a+9d
T17=a+16d
T13=a+12d
a.t.q
T17=T13+20
a+16d=a+12d+20
a and a will be cancel out
16d-12d=20
4d=20
d=20/4
d=5
on putting d=5 in above equation
52=a+9d
52=a+45
a=52-45
a=7
a.p will be
7,12,17,22.......
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we know that
Tn=a+(n-1)d
52=a+9d
T17=a+16d
T13=a+12d
a.t.q
T17=T13+20
a+16d=a+12d+20
a and a will be cancel out
16d-12d=20
4d=20
d=20/4
d=5
on putting d=5 in above equation
52=a+9d
52=a+45
a=52-45
a=7
a.p will be
7,12,17,22.......
please mark it brainlist
please
Answered by
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HERE IS YOUR ANSWER..⬇⬇
➡
Given,
10th term, a10 = 52
=> a + +(10-1)d = 52
=> a + 9d = 52 ...........(1)
Also,
a17 = 20+a13
=> a+(17-1)d = 20 + {a+ (13-1)d}
=> a + 16d = 20+(a+12d)
=> a + 16d = 20 + a + 12d
=> a - a + 16d - 12d = 20
=> 16d-12d = 20
=> 4d = 20
=> d = 20/4
=> d = 5
Putting the value of "d" in eq. (1),
we get,
a + 9×(5) = 52
=> a +45 = 52
=> a = 52 - 45
=> a = 7
Hence, the required AP is 7,12,17,22,27,.........
_________________________________
✝✝…HOPE…IT…HELPS…YOU…✝✝
➡
Given,
10th term, a10 = 52
=> a + +(10-1)d = 52
=> a + 9d = 52 ...........(1)
Also,
a17 = 20+a13
=> a+(17-1)d = 20 + {a+ (13-1)d}
=> a + 16d = 20+(a+12d)
=> a + 16d = 20 + a + 12d
=> a - a + 16d - 12d = 20
=> 16d-12d = 20
=> 4d = 20
=> d = 20/4
=> d = 5
Putting the value of "d" in eq. (1),
we get,
a + 9×(5) = 52
=> a +45 = 52
=> a = 52 - 45
=> a = 7
Hence, the required AP is 7,12,17,22,27,.........
_________________________________
✝✝…HOPE…IT…HELPS…YOU…✝✝
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