number is 8 more than the othernumber,then the sum of the two numbers is(A)48(B)40(C)36(D)24(E)1814.The product of the HCF and LCM of two numbers is 384.If one number is 8 more than the other number,then the sum of the two numbers is (A)48 (B)40 (C)36 (D)24 (E...
百度试题 结果1 题目The HCF of two natural numbers is 12 while the LCM is 120. If one of the number is 24, find the other number. 相关知识点: 试题来源: 解析 60 (a,b)×[a,b]=a×b,所以12×120÷24=60.反馈 收藏
The LCM and HCF calculator (also called the LCD and GCD finder) will determine the least common multiple and greatest common factor of a set of two to n numbers. You can also compute the LCM and HCF by hand or use the LCM calculator or the HCF calculator
<p>To determine whether the statement "HCF of two numbers is always a factor of their LCM" is true or false, we can analyze the relationship between HCF (Highest Common Factor) and LCM (Lowest Common Multiple) using mathematical definitions and examples.
Find the LCM and HCF of the following pairs of integers and verify that LCM × HCF = product of the two numbers. (i) 26 and 91 (ii) 510 and 92 (iii) 336 and 54. The LCM and HCF of i) 26 and 91, ii) 51...
A number is a basic component of mathematics. Numbers are an integral part of our everyday lives. Learn what are numbers, the different types of numbers, and all the concepts related to numbers.
def hcfnaive(num1,num2): if(num2==0): return num1 else: return hcfnaive(num2,num1%num2) num1 = 60 num2 = 48 print ("The gcd of 60 and 48 is ",end="") print (hcfnaive(60,48)) The output will be The gcd of 60 and 48 is 12 Program to calculate LCM of two numbers...
In this article, we will find HCF of two numbers using factorisation and division method, with the help of solved examples. Also, find the HCF of three numbers, here at BYJU’S.
A rational number is any number that can be expressed as the quotient of two integers with the condition that the divisor is not zero. Click for more.
$a=bq+r$ $\Rightarrow 38220=196\times 195+0$ Here, $\Rightarrow b=196$ $\Rightarrow q=195$ $\Rightarrow r=0$ Since, we get $r=0$, thus we can stop at this stage. When we get the remainder zero, divisor will be the HCF. Therefore, the HCF of $196$ and $38220...