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The difference of two positive numbers is 16. One number is 3 times the other. Find the two numbers?
If the higher is 3 times the lower, the difference must be twice the lower so the numbers are 8 and 24.
What is twice a number is equal to five more than four times the number?
3
Three times the product of twice a number y and x?
3(2y)(x)6xy
What is three times the difference of a number and 7?
3 x (7 - n)
What is Twice the sum of 4 and three times some number is 34?
2*4 + 3*x = 34
The difference of two positive numbers is 16. One number is 3 times the other. Find the two numbers?
If the higher is 3 times the lower, the difference must be twice the lower so the numbers are 8 and 24.
Three times the difference of a and m divided by twice their sum?
Three times the difference of a and m divided by twice their sum is equal to 6(a squared - m squared). 3(a - m)/2(a + m)
Twice the sum of a number and 21 is equal to three times the difference of the number and5?
2*(x + 21) = 3*abs(x - 5) => x = -5.4 or x = 57.
What is twice a number is equal to five more than four times the number?
3
What is 5 more than twice a number and 3 more than 4 times a number what is the number?
7
Three times a number is 3 less than twice the sum of 5 and the number find the number?
The number is 7.
The difference of twice a number and 3 is -21 translation?
24
What is the algebraic expression for the difference between seven times a number and three times that number?
7/ 3/
What number times what number has the product of 24 and the difference of 5?
8 and 3
How do you do cube numbers?
To square a number you multiply it by itself, to cube a number you then multiply itself twice! i.e. 3 times 3 is 9 and 9 times 3 is then 27 so 27 is 3 cubed
Three times the product of twice a number y and x?
3(2y)(x)6xy
What is a number greater than 1000 whose prime factorization contains 1 prime number that does not repeat 1 prime number that repeats 3 times and a prime number that repeats twice?
A number that fits these criteria is 1001. Its prime factorization is (7^1 \times 11^1 \times 13^1), which does not satisfy the requirement of having one prime that repeats three times and another that repeats twice. Instead, consider the number (5400), which has the prime factorization (2^3 \times 3^3 \times 5^1). Here, 2 repeats three times, 3 repeats three times, and 5 appears once, but it also does not fit the criteria. Thus, an example that meets the criteria is (5400), which can be expressed as (2^3 \times 3^3 \times 5^1) where 2 appears three times, 3 appears twice, and 5 appears once.
