Video instructions and help with filling out and completing Are Form 2220 Respectively

Instructions and Help about Are Form 2220 Respectively

Good morning friends welcome to the discussion class of concept of successive division you may find a few questions on successive division after the discussion of LCM and hcf before starting with a session first of all we have to understand what do we mean by this term successive division I may start with an example with that example you may understand what actually is successive division suppose one number is there that is 72 you are dividing this number by five we can say this will go on 14 and the remainder left is equal to 2 when I divide this number now by 3 it will go on for remainder left is 2 now if I divide this number by 2 it will go on 2 and the remainder is 0 so what I can say here now I can simply say that when 72 is successively divided by 72 is successively divided by 5 3 & 2 it leaves a remainder to 2 and 0 respectively means what is the meaning of successive division now what we can say successive division means with a first divisor we divide it and we get quotient the next divisor will divide the quotient now the next question is for now further I divide this 4 by 2 and these are the remainders I can say that in this case when sex when 72 is successively divided by 5 3 & 2 it leaves remainders to 2 0 respectively so that is the actual meaning of successive division in this we don't divide the given number by 5 3 2 individually we divide first 72 by 5 then whatever quotient to have we divide 3 with that quotient then we divide by 2 and finally whatever the maintance we are getting that is the least of my remainders now based on this we may solve some questions or before starting with any of the question first I want to tell you what type of question may be asked in this topic two or three type of questions may be asked for example first I am going to start with a general question find a general number when successively divided by when successively divided by five three and two it leaves remainder respectively three two and one right now and again says if I just look at my pattern first I have to divide by number by five then by three then by two and my petrol some remainders are here it will be three here too and here it is one means when I divide by number by five my remainder is 3 when I divide by number by three my remainder is 2 when I divide by number by two millimeter left is one here we have to write a general number so what I will start with it I assume this final quotient to be equal to X every time we have to start from the last we will assume that final quotient is equal to X now then given is X here what is the number it must be 2x plus 1 that is very simple division quotient and remainder we know that the dividend is always equal to division into quotient plus remainder so I can say this is said to be 2x plus 1 similarly here I can say that x 6h plus 3 plus 2 I can say that 6x plus 3 plus 2/5 so here it would be 6x plus 5 and if I have to find the my final number I didn't multiply this by 5 and add 3 that is equal to 30 X plus 28 what I can say no I can simply say that my number is said to be 30x plus 28 that my general number okay now if I have to find the smallest possible number of such time if I have to find the smallest possible number it simply means my smallest possible number will be where my final quotient is equal to zero it means I have to put X equal to zero it makes my number to be 28 my number is said to be 28 I hope to go to the idea what I told you if you have to find the final if you have to find the smallest number for getting the smallest number we'll take X equal to 0 because that quotient must be equal to 0 similarly if I have to find the second smallest number for getting the second smallest number what I will do I will take my final question to be equal to 1 or means I can say I will put X equal to 1 this gives me 30 plus 28 my answer is said to be 58 that becomes my answer I hope the idea is clear means fast variety of question what I told you if you have to write a general number your strategy would be very simple make it X and just make your equations secondly if you have to find no day if you don't need to write it or no number if you have to find either the smallest number you can directly put here 0 and then solve one by one and finally you can say your smallest number is equal to 28 so there is our first question that we have discussed in the concept of successive division I hope this question is clear to all of it now we take one more example we will solve for the five questions that gives you whole idea how to solve a concept of successive division the next question tells us that fine remainders find remainder when two four seven nine is successively divided by when two four seven nine is successfully divided by three five seven end right we have to find the remain this left now what I start with it I just make it as this