Given thatthe2nonbers480 and 672. If the HCFof thenumbers is12find the

1.	Given thatthe2nonbers480 and 672. If the HCFof thenumbers is12find the ICM
Answer» Answer: Product of two numbers is equal to the product of their LCM and HCF ⇒Product of two numbers=LCM×HCF By implying values, 480×672=3360×HCF [We have to find HCF] 322560=3360×HCF By SUBSTITUTING 3360 to LHS we get, 322560 = HCF 3360 96=HCF We can PROVE this by using the FORMULA:- 480×672=3360×96 322560=322560 So the LCM of 480 and 672 is 3360 & the HCF of 480 and 672 is 96 Step-by-step explanation:

Given thatthe2nonbers480 and 672. If the HCFof thenumbers is12find the ICM

Answer»

Answer:

Product of two numbers is equal to the product of their LCM and HCF

⇒Product of two numbers=LCM×HCF

By implying values,

480×672=3360×HCF [We have to find HCF]

322560=3360×HCF

By SUBSTITUTING 3360 to LHS we get,

322560 = HCF

3360

96=HCF

We can PROVE this by using the FORMULA:-

480×672=3360×96

322560=322560

So the LCM of 480 and 672 is 3360

the HCF of 480 and 672 is 96

Step-by-step explanation: