In an A.P 24th term twice the 10th term
and the 6th term
is 10. write the first three
term of
A.P.
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Step-by-step explanation:
Its a 24th terms so that term will be
t²⁴=a+(n-1)d
This is the formula of tⁿ=a+(n-1)d, where a is the first term and n is the 24th of t and d is the common difference between each terms of an AP.
According to this question(ATP)
t24=2 x t10
=)a+(24-1)d=2a + 2d(10-1)
=)23d-18d=2a-a
=)5d=a.......(1)
Since
T6 is given, 10
So,
a+(6-1)d=10
Substituting a by 5d. [from eq. (1)]
=)5d +5d=10
=)10d=10
=)d=1
Now that we found d, the common difference of the AP, we will put d=1 in the eq. (1)
i.e. 5 x 1= a
So we got a=5..
Since common difference is 1 so we knows the first 3 terms of AP, i.e.
5, 6, 7
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