The smaller number must be a third of the total, so the numbers are 13 & 26.
1st number=12 2nd number=24
Numbers go on forever. Any number can be increased by adding 1, or by adding any other number, or by doubling that number, or by multiplying that number by any other positive number greater than 1. All such operations will result in a larger number, and you may perform such operations as many times as desired. ("Infinity" is a concept different from large numbers; it is not itself a number in the class of "real numbers.") You may see the Related Link for more on large numbers.
when a probability experiment is repeated a large number of times, the relative frequency probability of an outcome will approach its theoretical probability.
Let's call one of the numbers "x". Since the other number is 3 times as large as the first number, we can call it "3x". The problem states that the sum of these two numbers is 56, so we can write the equation: x + 3x = 56. Simplifying this equation gives us 4x = 56. Dividing both sides by 4 gives us x = 14. Therefore, the two numbers are 14 and 42.
One number is 63 and the other is 21.
number is 14 and the other is 56
1st number=12 2nd number=24
Numbers go on forever. Any number can be increased by adding 1, or by adding any other number, or by doubling that number, or by multiplying that number by any other positive number greater than 1. All such operations will result in a larger number, and you may perform such operations as many times as desired. ("Infinity" is a concept different from large numbers; it is not itself a number in the class of "real numbers.") You may see the Related Link for more on large numbers.
The sum of the numbers is 240. If one number is 5 times as big as the other then 240 must be divided by 6. 240/6 = 40. The smaller number must be this while the larger number is 5 times the size. Small number = 40 Larger number = 40 * 5 = 200
Numbers go on forever. Any number can be increased by adding 1, or by adding any other number, or by doubling that number, or by multiplying that number by any other positive number greater than 1. All such operations will result in a larger number, and you may perform such operations as many times as desired. ("Infinity" is a concept different from large numbers; it is not itself a number in the class of "real numbers.") You may see the Related Link for more on large numbers.
The numbers are 21 and 63.
when a probability experiment is repeated a large number of times, the relative frequency probability of an outcome will approach its theoretical probability.
Since one number is 3 times the other, I'd divide 84 by 4 and get 21. This is the lower number so the other must be 63.
The two numbers that solve this problem are 5 and 15. The sum of 5 and 15 is equal to 20, and 15 is indeed 3 times 5.
11 & 44
Let's call one of the numbers "x". Since the other number is 3 times as large as the first number, we can call it "3x". The problem states that the sum of these two numbers is 56, so we can write the equation: x + 3x = 56. Simplifying this equation gives us 4x = 56. Dividing both sides by 4 gives us x = 14. Therefore, the two numbers are 14 and 42.
One number is 63 and the other is 21.