let x = small number and y = large number
25 % = 25/100 = .25
.25Y= X
Y = X+ 12
substitute and
Y = .25Y + 12
.75Y = 12
Y = 12/.75 = 16
X = .25Y = 4
To find out what percent smaller one number is than another, first subtract the smaller number from the larger number. Then, divide the result by the larger number. Finally, multiply the quotient by 100 to get the percentage. For example, if you have numbers 80 and 100, you would calculate ((100 - 80) / 100) * 100 = 20%, indicating that 80 is 20% smaller than 100.
Multiply the two smaller numbers and see if they equal the larger number.
If the area of one circle is twice that of another, the ratio of the area of the smaller circle to the larger circle is 1:2. To express this as a percentage, the area of the smaller circle is 50% of the area of the larger circle. Thus, the ratio in percent of the smaller circle to the larger circle is 50%.
Before that instruction, the problem gave you two numbers, and one numberis SMALLER than the other one.Now, the problem wants you to take the smaller one, figure out what 3 times itis, and then either increase that by 90 or multiply that by 90.
Let the smaller number be ( x ). Therefore, the larger number is ( 3x ). According to the problem, ( x + 3x = 6 ), which simplifies to ( 4x = 6 ). Solving for ( x ) gives ( x = 1.5 ), and the larger number is ( 3 \times 1.5 = 4.5 ). Thus, the two numbers are 1.5 and 4.5.
To find out what percent smaller one number is than another, first subtract the smaller number from the larger number. Then, divide the result by the larger number. Finally, multiply the quotient by 100 to get the percentage. For example, if you have numbers 80 and 100, you would calculate ((100 - 80) / 100) * 100 = 20%, indicating that 80 is 20% smaller than 100.
Multiply the two smaller numbers and see if they equal the larger number.
"smaller" is a binary operator: you need two numbers, 9 and another one, before you can decide whether 9 is smaller, the same or larger.
If the area of one circle is twice that of another, the ratio of the area of the smaller circle to the larger circle is 1:2. To express this as a percentage, the area of the smaller circle is 50% of the area of the larger circle. Thus, the ratio in percent of the smaller circle to the larger circle is 50%.
Well, darling, 0.4 is indeed smaller than 60 percent. You see, 0.4 is equivalent to 40 percent, which is less than 60 percent. So, in this case, 60 percent wins the battle of the numbers.
Before that instruction, the problem gave you two numbers, and one numberis SMALLER than the other one.Now, the problem wants you to take the smaller one, figure out what 3 times itis, and then either increase that by 90 or multiply that by 90.
If one number is divisible by another (in this case, 15 is divisible by 5), then the least common multiple is equal to the larger of the numbers (15), and the greatest common factor is equal to the smaller of the numbers (5).If one number is divisible by another (in this case, 15 is divisible by 5), then the least common multiple is equal to the larger of the numbers (15), and the greatest common factor is equal to the smaller of the numbers (5).If one number is divisible by another (in this case, 15 is divisible by 5), then the least common multiple is equal to the larger of the numbers (15), and the greatest common factor is equal to the smaller of the numbers (5).If one number is divisible by another (in this case, 15 is divisible by 5), then the least common multiple is equal to the larger of the numbers (15), and the greatest common factor is equal to the smaller of the numbers (5).
71/100 You can make it smaller, but it won't get you whole numbers so this is the best way in my opinion.
The GCF of the numbers is the greatest common factor no matter what their relationship is. When one number is a multiple of another number, the GCF is the smaller number.
Given any two distinct positive numbers, the percent increase of the larger l over the smaller s is 100[(l - s)/s. In this instance, the answer is 25 %.
11.11 % is ( 11.12 % ) smaller than 12.5 %.
Solve, or to work the problem until there are no other or smaller possible answers.