can anyone send me the answer for 34th quest
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Let the four terms be a, ar, ar^2 and ar^3
Given that, a + ar = 9
=> a(1+r) = 9........(1)
Also given, ar^2 + ar^3 = 36
=> ar^2( 1 + r) = 36
Putting a(1+r) in the above equation,
(r^2)*9 = 36
r^2 = 4
r = +2, - 2
It is given that r is positive so r = - 2 will be discarded.
Putting the value of r as 2 in equation (1),
a ( 1+2) = 9
a = 3
Thus the terms of the gp are
a = 3
ar = 3*2 = 6
ar^2 = 3*2*2 = 12
ar^3 = 3*2*2*2 = 24
Given that, a + ar = 9
=> a(1+r) = 9........(1)
Also given, ar^2 + ar^3 = 36
=> ar^2( 1 + r) = 36
Putting a(1+r) in the above equation,
(r^2)*9 = 36
r^2 = 4
r = +2, - 2
It is given that r is positive so r = - 2 will be discarded.
Putting the value of r as 2 in equation (1),
a ( 1+2) = 9
a = 3
Thus the terms of the gp are
a = 3
ar = 3*2 = 6
ar^2 = 3*2*2 = 12
ar^3 = 3*2*2*2 = 24
Manswini:
tysm Aishwarya
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