4 divided by 11

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4 divided by 11 Answer 11 6 11 4 x 11 811 6 4 x 11 8on comparing power we get2 x 8x 6 19 Christmas is celebrated on 25 December every year to remember the birth of Jesus Christ whoChristians believe is the son of God

3 N divided by 4 leaves a remainder of 3 so N 3 mod 4 Now we can solve this system of congruences N 1 mod 2 means N is an odd number N 2 mod 3 means N is 2 more than a multiple of 3 so N can be 2 5 8 11 etc N 3 mod 4 means N is 3 more than a multiple of 4 so N can be 3 7 11 15 etc Question The answer is c 9 To find the remainder when 79 6 is divided by 11 we can use the concept of modular arithmetic We can start by finding the remainder when 79 is divided by 11 79 7 x 11 2 So 79 is congruent to 2 modulo 11 or 79 2 mod 11 Now we can use the rules of modular arithmetic to simplify 79 6

4 divided by 11

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2 9 11 512 11 when 512 is divided by 11 reminder 6 2 10 11 1024 11 when 16 is divided by 11 reminder 1 we can see that these remainder repeat itself at an interval of ten when we calculate 125 10 reminder is 5 so we conclude that so on the sth number reminder is 5 hence when 2 125 11 49 par power 61 divided by 35 to reminder kitna hoga The scores in mathematics test out of 25 of 15 students is as follows 9 14 23 20 10 21 25 12 6 20 22 10 25 14 20 Find the mode and m

4 11 13 FIND find the smallest number which when divided by 4 11 13 leaves a remainder of 1 SOLUTION LCM of 4 11 13 is 572 This the smallest number which is divisible by 4 11 13 So 572 1 573 will always leave a remainder of 1 when divided by 4 11 13 Therefore 573 will always leave a remainder of 1 when divided by 4 11 13 SPJ2 So m 11 6 17 note that m can be any value depending on value of quotient we use it is not necessarily 17 we can use any appropriate values of m like 28 39 etc also 4m 5 4 17 5 68 5 73 so when 73 is divided by 11 we get remainder 7 Hence remainder when 4m 5 is divided by 11 is 7

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Find an answer to your question How to solve 0 4 divided by 2 sonappanavarajju sonappanavarajju 30 11 Since 121 is a multiple of 11 11 x 11 we can assume that when x is divided by 11 it will also yield a reminder of 25 However 25 can further be divided by 11 to yield a remainder of 3 11 x 2 For instance lets take the example of x 146 x 121 1 with a reminder of 25 x 11 13 with a reminder of 3 11 13 143 plzz mark it

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4 divided by 11 - 2 9 11 512 11 when 512 is divided by 11 reminder 6 2 10 11 1024 11 when 16 is divided by 11 reminder 1 we can see that these remainder repeat itself at an interval of ten when we calculate 125 10 reminder is 5 so we conclude that so on the sth number reminder is 5 hence when 2 125 11