the 21st term of the AP whose first two terms are -3 and 4 is
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Answered by
14
Hi !
First term ' a ' = - 3
second term = 4
d = t2 - t1 = 4 - ( -3) = 7
Since,
using formula
tn = a + ( n - 1 ) d
t21 = a + 20d
t21 = -3 + ( 20 * 7)
t21 = -3 + 140 .
t21 = 137 Answer ✔
____________________________
Hope this helps !.
@Rajukumar111
First term ' a ' = - 3
second term = 4
d = t2 - t1 = 4 - ( -3) = 7
Since,
using formula
tn = a + ( n - 1 ) d
t21 = a + 20d
t21 = -3 + ( 20 * 7)
t21 = -3 + 140 .
t21 = 137 Answer ✔
____________________________
Hope this helps !.
@Rajukumar111
christybinson00:
Thank you
Answered by
8
137
Given:
The first term of the AP = - 3
Calculating the common difference of the AP
= 4 - (- 3)
= 4 + 3
= 7
The formula that is used to calculate the n terms of an AP:
An = a + (n - 1) d
Substituting all the values which are known to us in this formula we get:
= - 3 + (21 - 1) (7)
= - 3 + (20) (7)
= - 3 + 140
= 137
Therefore, the 21 st term of the Arithmetic Progression is 137.
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