Let us understand the meaning of odd numbers with the help of an example. If we observe numbers like, 1, 3, 5, 7, and so on, we see that these numbers cannot be paired. Let us visualize it using an example of shoes and cherries. Observe the figure given below in order to understa...
First find the values of $q$ and $r$, where $a=bq+r$, $0\le r < b$. If $r=0$, the HCF is $b$. If $r\ne 0$, apply Euclid’s lemma to $b$ and $r$. Continue steps till the remainder is zero. When we get the remainder zero, divisor will be the HCF. Let $a=867$...
Combined Property of Multiplication Together with Addition Distributive Property of Multiplication over Addition If \(a,b\) and \(c\) represent the real numbers: Then the formula for this property will be \(a(b\, + c) = \,ab + ac\) or \(\left({a + b} \right)c = ac + bc\)...
An even number is a number that is amultipleof 2. For example, whereas an odd number is not a multiple of 2. What is the HCF of Two Consecutive Even Numbers? The HCF of two consecutive even numbers is 2. TheHighest Common Factor (HCF)of any two numbers is their highest common facto...
Let the numbers be 8 and 36 HCF=4, LCM=72 8×36=288 HCF×LCF=4×72=288 ∴ HCF×LCF= Product of two numbers. Was this answer helpful? 14Similar Questions Q1 Property of LCM × HCF = product of two numbers with example. View Solution Q2 Find HCF and LCM of 404 and 96 and ver...
Step 1: Select first 2 or 3 terms to crack the rule of the sequence. This will help in finding the missing number. For instance: if a sequence has 5 terms, we can start with the first three terms and check the rule applied.
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Hence, if we can represent number as an arbitrary fraction with non-zero denominator, then this number is a rational number. For example, A rational number could be positive, zero or negative number. If the numerator and denominator of a rational number are of the same sign (both positive ...
HCF = 4 Since 1008 = 20×q+a, where q and a are positive integers that satisfy Euclid’s division lemma, we must have 0≤a<20. So a is surely 8, and b is 4. Revisiting Irrational Numbers Which one of the following can’t be the square of a natural number?