Asked by oladepo
the 9th term of an AP is 52 while the 12th term is 70. find the sum of it's 20th term?
Answers
Answered by
Reiny
9th term = 52 ---> a + 8d = 52
12th term = 70 --> a + 11d = 70
subtract them
3d = 18
d = 6
then a+48 = 52
a = 4
20th term = a + 19d = 4 + 114 = 118
12th term = 70 --> a + 11d = 70
subtract them
3d = 18
d = 6
then a+48 = 52
a = 4
20th term = a + 19d = 4 + 114 = 118
Answered by
Suraj
118
Answered by
Anonymous
9th term = 52
a+8d=52
12th term = 70
a+11d =70
Subtract them
a+8d=52
-
a+11d =70
3d=18
d=6 buy dividing both side by 3
To fine a
a+8d=52
When d= 6
a+8(6)=52
a+48=52
a=52-48
a=4
Then the sum of 20th term
Will be
S20= n/2[2a + (n-1)d]
S20= 20/2[2(4) + (20-1)6]
S20=10[8+19(6)]
S20=10[8+114]
S20=10[122]
S20=1220 answer
a+8d=52
12th term = 70
a+11d =70
Subtract them
a+8d=52
-
a+11d =70
3d=18
d=6 buy dividing both side by 3
To fine a
a+8d=52
When d= 6
a+8(6)=52
a+48=52
a=52-48
a=4
Then the sum of 20th term
Will be
S20= n/2[2a + (n-1)d]
S20= 20/2[2(4) + (20-1)6]
S20=10[8+19(6)]
S20=10[8+114]
S20=10[122]
S20=1220 answer
Answered by
Taiwo
Since is sum of 20th term not the 20th term then the answer is 1220
Answered by
Oluwatobi
Gud subject maths
Answered by
Iheanacho john
I love Osinachi
Answered by
James
Not a correct answer
Answered by
Pascal chukwuemeka
The 9th and 12th terms of an AP are 50 and 65 respectively.find (a) the common difference (b) the sum of it's first 70 terms
Answered by
John
Since
Chiemerie
Chiemerie
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