The first four terms of an A.P whose first term is -2 and the common difference is -2 is
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Given :
- first term is -2 and the common difference is -2 is
To find :
- The first four terms of an A.P
solution :
In the given AP, a = -2, d=-2,
t_n = a + (-1) d
t_1 = (-2) + (1 - 1)(-2) = -2
t_2 = (-2) + (2 - 1)(-2)= -4
t_3 = (-2) + (3 - 1)(-2) = -6
t_4 = (-2) + (4 - 1)(-2)= -8
∴ The first four terms of an A.P is -2 , -4 , -6 , -8
Extra formula's :
t_n = a + ( n - 1 ) d
S_n = n/2 [ 2a + ( n - 1 ) d ]
S_n = n/2 ( a + 1 )
Answered by
38
Given
- First term is -2 and the common difference is -2
We Find
- First four terms of an A.P
According to the question
( We know = A = -2 , D = -2, )
so,
T_1 = (-2) + (1 - 1 ) (-2) = -2
T_2 = (-2) + (2 - 1 ) (-2) = -4
T_3 = (-2) + (3 - 1 ) (-2) = -6
T_4 = (-2) + (4 - 1 ) (-2) = -8
So, Four Terms are given :-
T_1 = -2
T_2 = -4
T_3 = -6
T_4 = -8
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