9th term of an ap is zero prove that its 29th term is double of its 19 th term
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according to question
T9 = 0
let a is the first term of A.p. and d is difference
=> a + 8d = 9 ......(1)
now
T19 = a + 18d
= (a + 8d) +10d
put value (a+8d) from equation (1)
= 0+ 10d
T19 = 10d ....(2)
same as
T29 = a + 28d
= (a+ 8d) + 20d
= 0 + 20d
T29 = 20d .....(3)
now from equation (2)& (3) we can say that
T29 = 2(10d)
T29 = 2(T19) →that's proved ......
—————————————
hope it will help you .....,,,,✌✌✌
T9 = 0
let a is the first term of A.p. and d is difference
=> a + 8d = 9 ......(1)
now
T19 = a + 18d
= (a + 8d) +10d
put value (a+8d) from equation (1)
= 0+ 10d
T19 = 10d ....(2)
same as
T29 = a + 28d
= (a+ 8d) + 20d
= 0 + 20d
T29 = 20d .....(3)
now from equation (2)& (3) we can say that
T29 = 2(10d)
T29 = 2(T19) →that's proved ......
—————————————
hope it will help you .....,,,,✌✌✌
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