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Maths Tricks , shortcut tricks for maths to make calculation easy and fast
To calculate reminder on dividing the number by 27 and 37
Let me explain this rule by taking examplesconsider number 34568276, we have to ca lculate the reminder on diving this number by 27 and 37 respectively.make triplets as written below starting from units place34.........568..........276now sum of all triplets = 34+568+276 = 878divide it by 27 we get reminder as 14
divide it by 37 we get reminder as 27
Example.other examples for the clarification of the rulelet the number is 2387850765triplets are 2...387...850...765sum o f the triplets = 2+387+850+765 = 2004on revising the steps we get2......004sum = 6divide it by 27 we get reminder as 6divide it by 37 we get reminder as 6
Is this maths trick he lpful? Yes (1150) No (423)
To calculate reminder on dividing the number by 7, 11, 13
Let me explain this rule by taking examplesconsider number 34568276, we have to ca lculate the reminder on diving this number by 7, 11, 13 respectively.make triplets as written below starting from units place34.........568..........276now alternate sum = 34+276 = 310 and 568and difference of these sums = 568-310 = 258divide it by 7 we get reminder as 6divide it by 11 we get reminder as 5divide it by 13 we get reminder as 11
Example.other examples:-
consider the number 4523895099854triplet pairs are 4...523...895...099...854alternate sums are 4+895+854=1753 and 523+099=622difference = 1131revise the same tripling process1......131so difference = 131-1 = 130divide it by 7 we get reminder as 4divide it by 11 we get reminder as 9divide it by 13 we get reminder as 0
Is this maths trick he lpful? Yes (471) No (185)
To calculate reminder on dividing the number by 3
Method:- first calculate the digit sum , then divide it by 3, the reminder in this case will be the required reminder
example:- 1342568let the number is as written aboveits digit sum = 29 = 11 = 2so reminder will be 2
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Example.Take some others34259677858digit sum of the number is 64 = 10 = 1reminder is 1
similarly let the number is 54670329845then digit sum = 53 = 8when we divide 8 by 3 we get reminder as 2 so answer will be 2
Is this maths trick he lpful? Yes (360) No (138)
To calculate reminder on dividing the number by 3
Method:- first calculate the digit sum , then divide it by 3, the reminder in this case will be the required reminder
example:- 1342568let the number is as written aboveits digit sum = 29 = 11 = 2so reminder will be 2
Example.Take some others34259677858
digit sum of the number is 64 = 10 = 1reminder is 1
similarly let the number is 54670329845then digit sum = 53 = 8when we divide 8 by 3 we get reminder as 2 so answer will be 2
Is this maths trick he lpful? Yes (209) No (96)
To calculate reminder on dividing the number by 3
Method:- first calculate the digit sum , then divide it by 3, the reminder in this case will be the required reminder
example:- 1342568let the number is as written aboveits digit sum = 29 = 11 = 2
so reminder will be 2
Example.Take some others34259677858digit sum of the number is 64 = 10 = 1reminder is 1
similarly let the number is 54670329845then digit sum = 53 = 8when we divide 8 by 3 we get reminder as 2 so answer will be 2
Is this maths trick he lpful? Yes (189) No (88)
Square of numbers near to 100
Let me explain this rule by taking examples96^2 :-First calculate 100-96, it is 4so 96^2 = (96-4)----4^2 = 9216similarly106^2 :-First calculate 106-100, it is 6so 106^2 = (106+6)----6^2 = 11236
Example.An other case arises110^2 = (110+10)----100 = (120+1)----00 = 12100similarly89^2 = (89-11)----121 = (78+1)----21 = 7921
Is this maths trick he lpful? Yes (395) No (155)
Square of any 2 digit number
Let me explain this trick by taking examples67^2 = [6^2][7^2]+20*6*7 = 3649+840 = 4489similarly25^2 = [2^2][5^2]+20*2*5 = 425+200 = 625Take one more example
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kiran
2012-07-11 03:35:29
1!+2!+3!+........+50! is divided by 5! thenthe rema ilnder is------------------? a)3 b)33c)13 d)93...
Albert Einstein
"God does not care about our mathematicaldifficulties; He integrates empirically."
Carl Sandburg
"Arithmetic is where numbers fly like pigeonsin and out of your head."
Francis Bacon
"A man whose mind has gone astray shouldstudy mathematics."
"As far as the laws of mathematics refer to
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Unsolved Asked In: tcs
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"2^89/89 what will be the remainder?"
" 2^89/89 what will be the remainder......"
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97^2 = [9^2][7^2]+20*9*7 = 8149+1260 = 9409Here [] is not an ope ration, it is only a separation between initial 2 and last 2 digits
Example.Here an extra case arisesConsider the following examples for that91^2 = [9^2][1^2]+20*9*1 = 8101+180 = 8281
Is this maths trick he lpful? Yes (635) No (221)
Multiplication of 2 two-digit numbers where the first digit of both the numbers are
same and the last digit of the two numbers sum to 10 (You cant use this rule forother numbers)
Let me explain this rule by taking examplesTo calculate 5654:Multiply 5 by 5+1. So, 5*6 = 30. Write down 30.Multiply together the last digits: 6*4 = 24. Write down 24.The product of 56 and 54 is thus 3024.
Example.Understand the rule by 1 more example78*72 = [7*(7+1)][8*2] = 5616
Is this maths trick he lpful? Yes (323) No (103)
Multiplication of two numbers that differ by 6 (This trick only works if you have
memorized or can quickly calculate the squares of numbers.
If the two numbers differ by 6 then their product is the square of their average minus 9.Let me explain this rule by taking examples10*16 = 13^2 - 9 = 16022*28 = 25^2 - 9 = 616
Example.Understand the rule by 1 more example997*1003 = 1000^2 - 9 = 999991
Is this maths trick he lpful? Yes (221) No (93)
Multiplication of two numbers that differ by 4 (This trick only works if you havememorized or can quickly calculate the squares of numbers.
If two numbers differ by 4, then their product is the square of the number in the middle (the average of the twonumbers) minus 4.Let me explain this rule by taking examples22*26 = 24^2 - 4 = 57298*102 = 100^2 - 4 = 9996
Example.Understand the rule by 1 more example148*152 = 150^2 - 4 = 22496
Is this maths trick he lpful? Yes (194) No (58)
Multiplication of two numbers that differ by 2 (This trick only works if you havememorized or can quickly calculate the squares of numbers.
When two numbers differ by 2, their product is always the square of the number in between these numbers minus1.Let me explain this rule by taking examples18*20 = 19^2 - 1 = 361 - 1 = 36025*27 = 26^2 - 1 = 676 - 1 = 675
Example.Understand the rule by 1 more example49*51 = 50^2 - 1 = 2500 - 1 = 2499
Is this maths trick he lpful? Yes (159) No (44)
Multiplication of 125 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples
1. 93*125 = 93000/8 = 11625.2. 137*125 = 137000/8 = 17125.
Example.Understand the rule by 1 more example3786*125 = 3786000/8 = 473250.
Is this maths trick he lpful? Yes (210) No (87)
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Multiplication of 25 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples1. 67*25 = 6700/4 = 1675.2. 298*25 = 29800/4 = 7450.
Example.Understand the rule by 1 more example5923*25 = 592300/4 = 148075.
Is this maths trick he lpful? Yes (198) No (51)
Multiplication of 5 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples1. 49*5 = 490/2 = 245.2. 453*5 = 4530/2 = 2265.
Example.Understand the rule by 1 more example5649*5 = 56490/2 = 28245.
Is this maths trick he lpful? Yes (173) No (56)
Multiplication of 5 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples1. 49*5 = 490/2 = 245.2. 453*5 = 4530/2 = 2265.
Example.Understand the rule by 1 more example5649*5 = 56490/2 = 28245.
Is this maths trick he lpful? Yes (138) No (55)
Multiplication of 999 with any number (You can\'t use this rule for other numbers)
Let me explain this rule by taking examples1. 51*999 = 51*(1000-1) = 51*1000-51 = 51000-51 = 50949.2. 147*999 = 147*(1000-1) = 147000-147 = 146853.
Example.Understand the rule by 1 more example3825*999 = 3825*(1000-1) = 3825000-3825 = 3821175
Is this maths trick he lpful? Yes (154) No (43)
Multiplication of 99 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples1. 46*99 = 46*(100-1) = 46*100-46 = 4600-46 = 4554.2. 362*99 = 362*(100-1) = 36200-362 = 35838.
Example.Example.
Understand the rule by 1 more example2841*99 = 2841*(100-1) = 284100-2841 = 281259
Is this maths trick he lpful? Yes (143) No (38)
Multiplication of 99 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples1. 46*99 = 46*(100-1) = 46*100-46 = 4600-46 = 4554.2. 362*99 = 362*(100-1) = 36200-362 = 35838.
Example.Example.Understand the rule by 1 more example2841*99 = 2841*(100-1) = 284100-2841 = 281259
Is this maths trick he lpful? Yes (114) No (39)
Multiplication of 9 with any number (You can't use this rule for other numbers)
Let me explain this rule by taking examples1. 18*9 = 18*(10-1) = 18*10-18 = 180-18 = 162.
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2. 187*9 = 187*(10-1) = 1870-187 = 1683.
Example.Example.Understand the rule by 1 more example1864*9 = 1864*(10-1) = 18640-1864 = 16776
Is this maths trick he lpful? Yes (154) No (42)
Multiplication of 11 with any number. (You can't use this rule for other numbers)
Let me explain this rule by taking examples
1) 234163*11 = 2---2+3---3+4---4+1---1+6---6+3---3 = 2575793Means insert the sum o f 2 success ive digits and put 2 terminal digits in its place2) 45345181*11 = 4---4+5---5+3---3+4---4+5---5+1---1+8---8+1---1 = 498796991
Example.Here an extra case arisesConsider the following examples for that3) 473927*11 = 4+1--- (4+7-10) +1--- (7+3-10) +1--- (3+9-10) +1--- (9+2-10)--- (2+7) ---7 = 52131974) 584536*11 = 5+1---(5+8-10)+1---(8+4-10)---(4+5)---(5+3)---(3+6)---6 = 6429896
Is this maths trick he lpful? Yes (422) No (230)
Square of any 2 digit number (You can't use this rule for other numbers)
Let me explain this rule by taking examples
27^2 = (27+3)*(27-3) + 3^2 = 30*24 + 9 = 720+9 = 729In this method, we have to make a number ending with 0, that's why; we add 3 to 27.
Example.Understand the rule by 1 more example78^2 = (78+2)*(78-2) + 2^2 = 80*76 + 4 = 6080+4 = 6084
Is this maths trick he lpful? Yes (257) No (162)
Square of a 2 digit number ending with 5 (You can't use this rule for other numbers)
Let me explain this rule by taking examples35^2 = 3*(3+1) ---25 = 1225
Example.
Other example95^2 = 9*(9+1) ---25 = 9025
Is this maths trick he lpful? Yes (330) No (46)
Multiplication of 11 with any number of 3 digits. (You can't use this rule for othernumbers)
Let me explain this rule by taking examples1. 352*11 = 3---(3+5)---(5+2)---2 = 3872Means insert the sum o f first and second digits, then sum of second and third digits between the two terminal digits ofthe number2. 213*11 = 2---(2+1)---(1+3)---3 = 2343
Example.Here an extra case arises
Consider the following examples for that
1) 329*11 = 3--- (3+2) +1--- (2+9-10) ---9 = 3619Means, if sum of two digits of the number is greater than 10, then add 1 to previous digit and subtract 10 to theassociated digit.2) 758*11 = 7+1---(7+5-10)+1---(5+8-10)---8 = 8338
Is this maths trick he lpful? Yes (223) No (50)
Multiplication of 11 with any number of 2 digits. (You cant use this rule for othernumbers)
Let me explain this rule by taking examples35*11 = 3---(3+5)---5 = 385Means insert the sum of first and second digits between the two digits of the number27*11 = 2---(2+7)---7 = 297
Example.Here an extra case arisesConsider the following examples for that39*11 = 3+1---(3+9-10)---9 = 429Means, if sum of two digits of the number is greater than 10, then add 1 to first digit and subtract 10 to the insertedterm.78*11 = 7+1---(7+8-10)---8 = 858
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Is this maths trick he lpful? Yes (245) No (48)
Multiplication of any two numbers, both ranging from 11 to 19. (You cant use thisrule for other numbers)
Let me explain this rule by taking examples13*19 = (13+9)*10 + (3*9) = 220 + 27 = 247Means add first number and last digit of the second number take zero in the third place of this number then addproduct of last digit of the two numbers in it.
Example.18*14 = (18+4)*10 + (8*4) = 220 + 32 = 252
Is this maths trick he lpful? Yes (514) No (109)
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