Find the arithmetic progression whose third term is 16 and 7th term exceeds its fifth term by 12
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Answer:
4,10,16....
Step-by-step explanation:
- a3= 16
a+2d=16 ----1
- a7-a5= 12
a+6d- {a+4d}=12
a+6d-a-4d=12
2d=12
d=12/2
d=6.....substitute in 1
NOW
a+2{6}=16
a+12=16
a=16-12
a=4
so the general form of AP IS a , a+d,a+2d
therefore the AP is 4, 4+6 , 4+ 2{6}
4,10,16
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