To find three consecutive numbers that multiply together to equal 504, we can set up the equation x(x+1)(x+2) = 504. By expanding this equation, we get x^3 + 3x^2 + 2x - 504 = 0. By trial and error or using algebraic methods, we find that the three consecutive numbers are 7, 8, and 9, as 789 = 504.
The three numbers are 205, 207 and 209.
The three consecutive numbers whose sum is 294 are 96, 98 and 100. Also, 97, 98 and 99.
21,22,23 21,22,23
The numbers are 69, 70, and 71.
The sum of three odd numbers is odd but 270 is even, therefore there are no three odd numbers that add to 270. Similarly the product of two of more odd numbers is odd but 270 is even, therefore there are no three odd numbers that multiply together to get 270.
There is only one pair of consecutive prime numbers, and the prime numbers are two and three, because any pair of consecutive numbers has one odd and one even number, and two is the only even prime number, because all other even numbers can be divided by two, and the only pairs of consecutive numbers are one and two and three, but one is not prime because it only has one factor, thus making the only consecutive pair of primes two and three. But the problem asks for the product of the two numbers, not the numbers themselves, so just multiply two and three together to get a final result of six.
If you take three consecutive odd (or three consecutive even) numbers, one of the three will always be a multiple of 3.If you take three consecutive odd (or three consecutive even) numbers, one of the three will always be a multiple of 3.If you take three consecutive odd (or three consecutive even) numbers, one of the three will always be a multiple of 3.If you take three consecutive odd (or three consecutive even) numbers, one of the three will always be a multiple of 3.
10 + 11 + 12 = 33
99, 100, and 101
71,73,79
There are no three consecutive numbers with a sum of 170.
There are no sets of three consecutive numbers totaling 118.
19, 20, 21
Multiply them together.
41,43,45 is the answer
There are no three consecutive numbers that are squares. Otherwise, there are an infinite sets of squares of three consecutive numbers: for example, {1,4,9}, or {4,9,16} or {576, 625, 676}