sum of 3 consecutive multiples of 11 is 330 find the multiples
Answers
Answered by
1
Let the first number be 11a
Second number = 11a + 11
Third number = 11a + 22
=> 11a + 11a + 11 + 11a + 22 = 330
=> 33a + 33 = 330
=> a + 1 = 10
=> a = 9
First number = 99
Second number = 110
Third number = 121
Second number = 11a + 11
Third number = 11a + 22
=> 11a + 11a + 11 + 11a + 22 = 330
=> 33a + 33 = 330
=> a + 1 = 10
=> a = 9
First number = 99
Second number = 110
Third number = 121
brainlychamp:
yours is wrong
Answered by
1
Let the multiples be 11x, 11(x+1) and 11(x+2)
so,
11x + 11(x+1) + 11(x+2) = 330
11x + 11x + 11 + 11x + 22 = 330
33x + 33 = 330
33x= 330 - 33
x = 297/ 33 = 9
First multiple = 11 * 9 = 99
Second multiple = 11* 10 = 110
Third multiple = 11 * 11 = 121
so,
11x + 11(x+1) + 11(x+2) = 330
11x + 11x + 11 + 11x + 22 = 330
33x + 33 = 330
33x= 330 - 33
x = 297/ 33 = 9
First multiple = 11 * 9 = 99
Second multiple = 11* 10 = 110
Third multiple = 11 * 11 = 121
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