plz solve this question
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deepak3317:
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four consecutive terms of an ap is a , a+d , a+2d and a+3d .
now, sum of four terms is 88
=> a + a+d + a+2d + a+3d = 88
=> 4a + 6d = 88 --------------1
now , sum of first term and third term is 40 .
=> a + a+2d = 40
=> 2a + 2d = 40
=> a + d = 20
=> a = 20 - d --------------2
put the value of a into first equation ,
=> 4(20 - d ) +6d = 88
=> 80 - 4d +6d = 88
=> 2d = 8
=> d = 4
now => a = 20-4= 16
then , a = 16
a+d = 20
a+2d = 24
a+3d = 28
then 4 consecutive integer of an AP is 16 , 20 , 24 and 28 .
now, sum of four terms is 88
=> a + a+d + a+2d + a+3d = 88
=> 4a + 6d = 88 --------------1
now , sum of first term and third term is 40 .
=> a + a+2d = 40
=> 2a + 2d = 40
=> a + d = 20
=> a = 20 - d --------------2
put the value of a into first equation ,
=> 4(20 - d ) +6d = 88
=> 80 - 4d +6d = 88
=> 2d = 8
=> d = 4
now => a = 20-4= 16
then , a = 16
a+d = 20
a+2d = 24
a+3d = 28
then 4 consecutive integer of an AP is 16 , 20 , 24 and 28 .
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