Hey Friends
Hope my Tricks are useful to you all. You should practice them so as to get used to with it. once they are on your mind it won't take more than 3 seconds to solve questions in the exam.
And I must tell you all your time will run at speed of the rocket in the examination.
So let me tell you the trick
43 *13=?
now,
step 1: reverse the number with which we have to multiply that is 13 over here.
so reverse of 13 is 31
step 2: here write 31 under 43 such that 1 of 31 comes under 4 of 43 and than multiply 4*1=4 so consider for now 4 as initial digit of final answer.
ANS:- 4__ __
\
step 3 :now here shift 31 one place to right such that 31 comes under 43 and than multiply (4*3) and add it with (3*1) which gives 15 now here of 15 is carried forward to 4 which is initial digit of FINAL answer so now initial digit of final answer is 5and second digit is also 5 . ANS:- 55___
step 4 now shift the multiplier that is 31 in this case uptil the first digit of multiplier comes underneath the last digit of multiplicand that is 43 here .And repeat the process as above every time . now here we multiply (3*3) and we get 9 that is final digit of answer.
ANS:- 559
Say , 152 *45 step 1:reverse 45 ,so 54
So take 152 and 54= (1*4) (1*5+5*4) (5*5+2*4) (2*5)
Thus Final answer 152*45=6840
do same steps as above thus,123*456= (1*4) (1*5+2*4) (1*6+3*4+2*5) (2*6+3*5) (6*3) =4 (1 3) (2 8) (2 7) (1 8) + + + + =55(10)88 +123*456=56088
Thus the Final answer is 123*456=56088
Hope my Tricks are useful to you all. You should practice them so as to get used to with it. once they are on your mind it won't take more than 3 seconds to solve questions in the exam.
And I must tell you all your time will run at speed of the rocket in the examination.
So let me tell you the trick
- Take any Two digit number say 43 and it is to be multiplied by 13
43 *13=?
now,
step 1: reverse the number with which we have to multiply that is 13 over here.
so reverse of 13 is 31
step 2: here write 31 under 43 such that 1 of 31 comes under 4 of 43 and than multiply 4*1=4 so consider for now 4 as initial digit of final answer.
ANS:- 4__ __

step 3 :now here shift 31 one place to right such that 31 comes under 43 and than multiply (4*3) and add it with (3*1) which gives 15 now here of 15 is carried forward to 4 which is initial digit of FINAL answer so now initial digit of final answer is 5and second digit is also 5 . ANS:- 55___

ANS:- 559
- Similarly take any 3 digit number and multiply it by any two digit number
Say , 152 *45 step 1:reverse 45 ,so 54
So take 152 and 54= (1*4) (1*5+5*4) (5*5+2*4) (2*5)
=4 (5+20) (25+8) (10) =4(2 5)(3 3)(1 0)(the one in red are to be added) + + + = 6 8 4 0
Thus Final answer 152*45=6840
Take any three-digit number and multiply it by another 3 digit number.
Lets take 123 and 456 ,so 123*456 step 1:reverse 456 so 654.step 2: Write 654 below 123 in such a way that 4 comes under 1 of 123 1 2 3 6 5 4do same steps as above thus,123*456= (1*4) (1*5+2*4) (1*6+3*4+2*5) (2*6+3*5) (6*3) =4 (1 3) (2 8) (2 7) (1 8) + + + + =55(10)88 +123*456=56088
Thus the Final answer is 123*456=56088
- similarly for any digit multiplicand (the number which is to be multiplied) and digit multiplier (number which multiplies ) trick is same.
Let's take few examples.
First, try it and then check the solution and answer given.
Try to do it orally so as to save time in the exam.
1. 79*51=?
2. 123*16=?
3. 3894*52=?
4. 89723*34=?
5. 4544*1234=?
Solution.
1 79*51=4029
method: reverse :15, (7*5) (7*1+9*5) (9*1) =>(35) (52) (9)=>(3 (5+5)) 29=>(3+1)029=>4029
2. 123*16=1968
method: reverse:61, 1 8 15 18=> 1(8+1)(5+1)8=>1968
3. 3894*52= 202488
method: reverse:25 , 15 46 61 38 8 =>1(5+4)(6+6)(1+3)88=>1 9 12 4 8 8=>
1(9+1)2488=>(1+1)02488=>202488
4. 89723*34=3050582
method:reverse:43, 24 59 57 34 17 12=>2(4+5)(9+5)(7+3)(4+1)(7+1)2=>
29(14)(10)582=>2(9+1)(4+1)0582=>(2+1)050582=>3050582
5 4544*1234=5607296
method: reverse 4321, 4 13 26 43 40 28 16=>(4+1)(3+2)(6+4)(3+4)(0+2)(8+1)6=>55(10)7296=>5(5+1)07296=>5607296
5 4544*1234=5607296
method: reverse 4321, 4 13 26 43 40 28 16=>(4+1)(3+2)(6+4)(3+4)(0+2)(8+1)6=>55(10)7296=>5(5+1)07296=>5607296