. Find the highest number by which on dividing 118, 148 and 178, we get 2, 3
and 4 as remainders respectively.
Answers
Answered by
25
Step-by-step explanation:
Note that it is a question of HCF.
here it is being said that we have to find a highest number that will be the factor of 118 and leave 2 as remainder i.e. it will completely divide 116, similarly 148-3=145 and 178-4 =174
i.e. we require HCF of 116, 145 and 174 which is 29.
try to the HCF part by yourself.
Answered by
14
Substract the respective remainders from the numbers to get the exactly divisible numbers... which come out to be 116,145 and 174.
The HCF of these 3 divide them exactly leave the aforementioned remainders
Hcf of the nos
116=29x2x2
145=29x5
174=29x3x2
Upon prime factorization the common terms arising is 29, therefore the HCF is 29
The HCF of these 3 divide them exactly leave the aforementioned remainders
Hcf of the nos
116=29x2x2
145=29x5
174=29x3x2
Upon prime factorization the common terms arising is 29, therefore the HCF is 29
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