HCF of 24 and 32 is the largest possible number which divides 24 and 32 without leaving any remainder. The methods to compute the HCF of 24, 32 are explained here.
HCF of 32 and 56 is the largest possible number which divides 32 and 56 without leaving any remainder. The methods to compute the HCF of 32, 56 are explained here.
To find the Highest Common Factor (HCF) of 16 and 32, we can follow these steps:Step 1: Factor the numbers First, we need to factor both numbers into their prime factors.- For 16: - 16 can be divided
12 (a) Find the Highest Common Factor (HCF) of 30 and 42(b) Find the Lowest Common Mutiple (LCM) of 30 and 45 相关知识点: 试题来源: 解析 (a) 30=2×3×542=2×3×7HCF=2×3=6(b) 30,60,90,...45,90,135,...90 反馈 收藏 ...
Question Practice On HCF|Introduction Of L.C.M.|Properties Of L.C.M.|Difference Between LCM And HCF|Some Important Properties Of HCF And LCM|To Find LCM|OMR View Solution Introduction Of L.C.M.|Question Practice On HCF|OMR|Some Important Properties Of HCF And LCM|Difference Between LCM ...
Find the HCF and LCM of the following pairs of numbers.36 and 4566 and 132 12, 18 and 20 相关知识点: 试题来源: 解析 \left( 36,45 \right)=9\left( 66,132 \right)=66\left( 12,18,20 \right)=2\left[ 36,45 \right]=180\left[ 66,132 \right]=132\left[ 12,18,20 \right]=...
Highest Common Factor (HCF):The largest or greatest factor common to any two or more given natural numbers is termed asHCF of given numbers. Also known as GCD (Greatest Common Divisor). For example, HCF of 4, 6 and 8 is 2. 4 = 2 × 2 ...
HCF of 324 and 144 is the largest possible number which divides 324 and 144 without leaving any remainder. The methods to compute the HCF of 324, 144 are explained here.
HCF of co-prime numbers 4 and 15 was found as follows by factorisation:4 = 2 × 2 and 15 =3 × 5 since there is no common prime factor, so HCF of 4 and 15 is 0.Is the answer correct? If not, what is the correct HCF?
HCF of 36 and 63 is the largest possible number which divides 36 and 63 without leaving any remainder. The methods to compute the HCF of 36, 63 are explained here.