In the following subtraction problem, each letter uniquely represents one digit from 0 to 9. At least one digit is not 0. Find the values of A, B, and C.
Solution to puzzle 8: Maria is not counting Sundays. So she is not counting 1/7th of days of her age. That is to say she is only counting 6/7th of her age. 6/7th of her age = 30 Her actual age = 30 X 7/6 = 210/6 = 35 years. Puzzle 9 : The 4 coins problem You’re creating a new coin system for your country. You must use only four coin values and you must be able to create the values 1 through 10 using one coin at a minimum and two coins maximum. What 4 coins do you choose, and can you think of a second set of 4 coins that achieves the same goal?
I am writing a post after two months. Here is a locked question ;) There is a number lock. You have to find the number to unlock it. And here are the results of various number combinations. 682 - one digit is right and in the right position. 614 - one digit is right but in the wrong position. 206 - two digits are right but both are in the wrong positions. 738 - all digits are wrong. 380 - one digit is right but in the wrong place So what is the correct code to open the lock? Find the solution here
The question was What is wrong with this proof ? a=b multiply both the sides by a --1 a2 = ab add -b2 to both the side --2 a2-b2 =ab-b2 factorizing --3 (a+b)(a-b) = b(a-b) divide both the sides by (a-b) ---4 a+b=b Substituting a with b, ---5 2b = b Dividing both the sides by b ---6 2 = 1 The problem is with step 4. When a is equal to b, a-b is zero. You can not divide numbers by zero because division is only defined for non-zero numbers.
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