the sum of two numbers is 216 and their HCF is 27 the numbers are
Answers
Answered by
12
howdy!!
your answer is -----
let the two no. be x and y respectively.
then,
x+y=216
since, 27 is their HCF
so each number must be divisible by 27.
so let x=27a and y= 27b ;
now, 27a + 27b=216
=> a + b =216/27
=> a + b= 8
so possible values for (a,b) are (5,3), (6,2) and (7,1) order can be reverse it is highly unlikely order could (4,4)
So no. could be (135,81) and so on
hope it help you
=============✌✌✌✌✌✌✌☺☺☺☺☺
your answer is -----
let the two no. be x and y respectively.
then,
x+y=216
since, 27 is their HCF
so each number must be divisible by 27.
so let x=27a and y= 27b ;
now, 27a + 27b=216
=> a + b =216/27
=> a + b= 8
so possible values for (a,b) are (5,3), (6,2) and (7,1) order can be reverse it is highly unlikely order could (4,4)
So no. could be (135,81) and so on
hope it help you
=============✌✌✌✌✌✌✌☺☺☺☺☺
Bittupan:
ok
Answered by
13
Given,
Sum of numbers = 216
HCF = 27
Since HCF is the common factor of both numbers:
27*(a+b) = 216
a+b = 216/27 = 8
Hence possible combinations (a,b): (1,7), (3,5)
Numbers can be: (27,189) or (81,135)
Sum of numbers = 216
HCF = 27
Since HCF is the common factor of both numbers:
27*(a+b) = 216
a+b = 216/27 = 8
Hence possible combinations (a,b): (1,7), (3,5)
Numbers can be: (27,189) or (81,135)
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