2. Use Euclid's Jl
(i) 135 and 225
3. Find the HCF of the following pairs of integer
of them
(i) 963 and 657
(ii) 592 and 252
(iv) 1288 and 575
(iii) 506 anu
4. Express the HCF of 468 and 222 as 468x + 222y where x, y are integers in twi
different ways.
5. If the HCF of 408 and 1032 is expressible in the form 1032 m - 408 x 5, find m.
6. If the HCF of 657 and 963 is expressible in the form 657 x + 963 x - 15, find x.
remainders
nber which divides 615 and 963 leaving remainder 6 in each case.
es 285 and 1249 leaving remainders 9 and
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HCF of 135 and 225 using Euclid division algorithm is in the pic
we can't answer all questions at one time
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