How do you give a recursive formula for the arithmetic sequence where the 4th term is 3; 20th term is 35?
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given ,a4=3, a20=35
a+3d=3 (i)
a+19d=35 (ii)
equating both the equation,
a is cancelled out and d=(32/16)
d=2
now put the value of d in equation(i)
a+3d=3
a+3×2=3
a=3-6
a=(-3),d=2
so that recursive formula for AP. is
a1=(-3)
a2=a+d=(-3+2)=-1
a3=a+2d=(-3+2×2)=1
so the AP is (-3,-1,1)
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