find the greatest number which will divide 625 and 1433 leaving remainders 5 and 3 respectively by common division method
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Answer:
Step-by-step explanation:
Let us assume that the ‘greatest number’ in the question is ‘x'.
So, if dividing 625 by ‘x' leaves a remainder 5, then 620 will be completely divisible by ‘x'.
Similarly, if dividing 1433 by ‘x' leaves a remainder 3, then 1430 will be completely divisible by ‘x'.
So, ‘x' is the greatest divisor of both 620 and 1430 which means ‘x' is the HCF of 620 and 1430
620 = 2x2x5x31
1430 = 2x5x11x13
The answer is 2 x 5 = 10
SURYAattri:
can you send me the picture of solution please
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