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Note: The first three terms can be anything. It can be a-d,a,a+d.
I am assuming the first three terms as a,a+d,a+2d.
Given that sum of the first three terms of an AP is 48.
a + a + d + a + 2d = 48
3a + 3d = 48
a + d = 16 --------------------- (1)
Given that the product of 1st and 2nd terms exceeds 4 times the 3rd term by 12.
a * (a + d) = 4 * (a + 2d) + 12
a * 16 = 4a + 8d + 12
16a = 4a + 8d + 12
12a - 8d = 12 --------------- (2)
On solving (1) * 12 & (2), we get
12a + 12d = 192
12a - 8d = 12
---------------------
20d = 180
d = 9.
Substitute d = 45 in (1), we get
a + d = 16
a + 9 = 16
a = 16 - 9
a = 7.
Therefore the AP is 7,16,25...
Hope this helps!
I am assuming the first three terms as a,a+d,a+2d.
Given that sum of the first three terms of an AP is 48.
a + a + d + a + 2d = 48
3a + 3d = 48
a + d = 16 --------------------- (1)
Given that the product of 1st and 2nd terms exceeds 4 times the 3rd term by 12.
a * (a + d) = 4 * (a + 2d) + 12
a * 16 = 4a + 8d + 12
16a = 4a + 8d + 12
12a - 8d = 12 --------------- (2)
On solving (1) * 12 & (2), we get
12a + 12d = 192
12a - 8d = 12
---------------------
20d = 180
d = 9.
Substitute d = 45 in (1), we get
a + d = 16
a + 9 = 16
a = 16 - 9
a = 7.
Therefore the AP is 7,16,25...
Hope this helps!
siddhartharao77:
If possible brainliest it
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