The 5 term of an arithmetic progression is equal to 1 and the 31 is equal to -77 Find the 10th term of this
arithmetic progression
10 term
Answers
Answered by
1
Answer:
-14
Step-by-step explanation:
given t5 = 1
t31 = -77
Formula : tn = a+(n-1)d
t5=1 ––––> a+4d = 1
t31 = -77 ––––> a+ 30d = -77
subtracting both we get ,
4d-30d = 1+77
-26d = 78
d= -3
Put d = -3 in a+4d = 1
a-12 = 1
a= 13
t10 = a+(10-1)d = a+9d = 13+9(-3)
= 13-27 = -14
Answered by
0
Answer:
a5 = 1
a31 =-77
a+4d = 1 ..........(1)
a+30d=-77
By elimination method
-26d=78
d=-3
Sub d in (1)
a -12 =1
a = 13
a10 = a + 9d
a10 = 13+-27
a10=-14
Hope this helps you!!!!
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