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4 days ago · Division is the basic operation in mathematics. It is important to understand the concept of division. Division operation involves different terms such as dividend, divisor, quotient, and remainder. The dividend is the number we want to divide, the divisor is the number we divide by, the quotient is the result of the division, and the remainder is
4 days ago · In the first case, x is divided by 4 and the remainder is equal to 2. Let us assume that the quotient when the number x is divided by 4 be p. Here, the divisor is equal to 4, the quotient is equal to p, the remainder is equal to 2, and the dividend is x. Now, use the formula, \[\text{Dividend=Divisor }\!\!\times\!\!\text{ Quotient+Remainder}\] .
3 days ago · The quotient is the result of division, and is zero whenever the dividend is less than the divisior (for unsigned numbers). In this case, the remainder will be equal to the dividend. When the divisor is zero, the quotient is undefined, and it is not clear that multiplying an undefined number by zero is zero, so the remainder should also be ...
3 days ago · Complete step by step solution: Let the number be X. When you divide X by 4, it gives the remainder 1. Let the dividend here be Y. ⇒X = 4Y+1 ... (1) Now, when we divide Y by 5, we get remainder 4. We take quotient as 1, as 5 divides Y completely. ⇒Y=1×5+4=9. Putting Y = 9 in equation (1), we get. X = 4×9+1 = 37.
5 days ago · Dividend- The number to be divided is called dividend. Divisor- The number which divides is called the divisor. Quotient- The result of division is called the quotient.
3 days ago · Hint: We have given that when a number is divided by 342 it gives 47 as a remainder. Let us write this statement in the form of dividend, divisor, quotient and remainder. The relation between these terms is equal to $\text {Dividend}=\text {Divisor}\times \text {Quotient}+\text {Remainder}$.
Division by 10, 100 and 1000 Property: For example: (i) When a number is divide by 10, the digit in the once place is the remainder. 867 ÷ 10; Quotient = 86 and Remainder =7. What do we observe? We see that when a number (dividend) is divided by 10 the quotient is obtained by removing the ones digit from the number (dividend) and the digit at ...
