What will be the reaminder of 10^121 is divided by 11?

Quotient and Remainder Calculator Remainder calculator is used to calculate the remainder when dividing two digits. It is a remainder theorem calculator that calculates theremainder and quotientin the process of division. When you are working with fractions and using a divisor calculator to divide those fractions, every calculator will give you the result in decimal form. You can use the aboveremainder and quotient calculatorto get a reminder as well as the quotient after the division. In this post, we will go through theremainder definition, how to use the remainder calculator, and how to find the remainder. How to use Remainder Calculator? The remainder calculator with steps makes the remainder calculation very convenient. You don’t need to know the division process to use this quotient calculator. To make adivision with remainders, follow the steps below: • Enter the dividend in the first input box above. • Enter the divisor in the next input box labeled as Devisor. • Press the Calculatebutton to get the remainder with steps. This devisor calculatorwill instantly give you the remainder as well as the quotient after the division. The remaindertheorem calculator will also show you the division using a long division method. You can use this calculator with the remainder to get the remainders as well as to learn the division on your own. This remainder finder is very handy for students of mathematics in high school. How to Find the Remainder? The remainder can be calculated...

Guys struggling to solve this. But this is the concept I am trying to apply: We can extrapolate a general statement from this form. When dividing x by y, the quotient is q and the remainder is r: x/y = q + r/y From there, we can solve for x: x = qy + r (that’s the general form of x = 3(integer) + 1) Or the quotient: q = x-r/y Or, even, the remainder itself: r = x - qy But I am getting stuck in finding y when x is divided by 19. Can someone please help?? I don't have an OA either. When the positive integer x is divided by 11, the quotient is y and the remainder 3. When x is divided by 19, the remainder is also 3. What is the remainder when y is divided by 19? A) 0 B) 1 C) 2 D) 3 E) 4 If you decide to go with quotient/remainder formula approach, then I'd suggest to express the info in the stem with it. And then look whether we can somehow manipulate with the expressions at hand to answer the question. (1) When the positive integer x is divided by 11, the quotient is y and the remainder 3 --> \(x=11y+3\); (2) When x is divided by 19, the remainder is also 3 --> \(x=19q+3\). Easy to spot that \(19q+3=11y+3\) --> \(19q=11y\) --> \(y=\frac\) must be an integer --> \(y=19*integer\) --> \(y\) is a multiple of 19, hence when divide by 19 remainder is 0. Answer: A. Hope its clear. _________________ When the positive integer x is divided by 11, the quotient is y and the remainder 3. When x is divided by 19, the remainder is also 3. What is the remainder when y is divided by 19? A. 0 ...

Remainder Remainder refers to the remaining part, after the completion of the division process. If we divide 5 pens among 4 children equally, we are left with 1 pen. This example is translated into math, the remaining 1 pen is the remainder. Also, if you divide the number 20, with a number 3, the quotient is 6 and the remainder is 2. The remainder is always lesser than the divisor. In math, the remainder is something that is left over after the calculations. In numerous instances, the remainders are ignored or rounded, to give only a whole number answer. In the decimal number 5.02, the number 2 after the decimal is the remainder and is sometimes ignored to give only the whole number answer 5. Let us learn more about remainder and its use in Mathematics 1. 2. 3. 4. 5. What is Remainder in Division? The remainder, as its name suggests, is something that "remains" after completing a task. In math, the number 17 cannot be exactly divided by the number 3. After division, the number 2 is left aside as a remainder. As an example, let us assume that you have 15 cookies that you want to share with 3 of your friends, Mary, David, and Jake. You want to share the cookies equally among your friends and yourself. You will be distributing them in the following way. Here, you can see that there are 3 cookies "remaining" after the distribution. These 3 cookies cannot be further shared equally among the 4 of you. Hence, 3 is called the "remainder". Also, on observation, the remaining 3 cook...

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