determine the AP whose third term is 16 and the 7th term exceeds the 5th term by 12
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Answered by
12
Answer:
A3 = 16
A7 =A5+12
Now An = A + (n-1) d
A3= A+ 2d
A5= A + 4d
A7=A +6d
Now A + 6d = A + 4d +12
Hence , A + 6d -A -4d=12
2d=12
d=6
Now 16= A +2d
16=A +12
A=4
Ap= 4,10,16
200488:
thanks
Answered by
9
t3=16 or a+2d=16.........(1)
and t7-t5=12
or. a+6d-(a+4d)=12
or 2d =12
or d= 6
now put the value of d in equation (1)
a=4
isliye. a1= 4,a2=a+d=10,a3=a+2d=16,a4=a+3d=22...........as shown on....
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