find tha h.c.f of 2312 and 3434 using continued division method
Answers
Answer:
The HCF of 2312 and 3434 is 34
Answer:
34 is the HCF of 2312 and 3424 .
Step-by-step explanation:
Finding maximum not unusualplace factor (H.C.F) through top factorization for big range isn't always very convenient.
- The technique of lengthy department is extra beneficial for big numbers.
- In this technique we first divide the extra range through the smaller range.
- The the rest turns into the brand new divisor and the preceding divisor as the brand new dividend.
- We retain the method till we get zero the rest.
We use the repeated department technique for locating maximum not unusualplace factor (H.C.F) of or extra numbers.
- Step I: Divide the large number by the smaller one.
- Step II: Then the remainder is treated as divisor and the divisor as dividend.
- Step III: Divide the first divisor by the first remainder.
- Step IV:Divide the second divisor by the second remainder.
- Step V:Continue this process till the remainder becomes 0.
2312√ 3434 (1
2312
______
1122 √ 2312 ( 2
2244
______
68 √ 1122 ( 16
1088
______
34 √ 68 ( 2
68
____
0
_____
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