determine the AP whose third term is 16 and the 7th term exceeds the 5th term by 12
Answers
Answered by
11
A3 = 16
A + 2d = 16.
A7 = A5 + 12
A + 6d = A + 4d = 12
2d = 12
d = 6.
Now
Substituing the value of d= 6 in
A + 2 (6) = 16
A = 4
Thus,
A.P = 4,4+6,4+6+6,4+6+6+6
= 4,10,16,22,......,infinity
A + 2d = 16.
A7 = A5 + 12
A + 6d = A + 4d = 12
2d = 12
d = 6.
Now
Substituing the value of d= 6 in
A + 2 (6) = 16
A = 4
Thus,
A.P = 4,4+6,4+6+6,4+6+6+6
= 4,10,16,22,......,infinity
Answered by
8
Answer
a3 = 16
=> a + 2d = 16
=> a = 16 - 2d
a7 = a5 + 12
=> a + 6d = a + 4d + 12
=> 2d= 12
=> d = 6
a = 16 - 2d
=> a = 16 - 12
=> a = 4
AP = 4, 10, 16...
Similar questions
Social Sciences,
8 months ago
Math,
8 months ago