To solve this problem, we first need to set up an equation. Let's represent the unknown number as "x." The equation would be 3x - 11 = 10. To find the value of x, we would first add 11 to both sides to isolate the term with x, giving us 3x = 21. Finally, we would divide both sides by 3 to find that the number is x = 7.
The difference between five times a number and twice that number can be expressed mathematically. If we let the number be represented by ( x ), then five times the number is ( 5x ) and twice that number is ( 2x ). The difference is calculated as ( 5x - 2x ), which simplifies to ( 3x ). Thus, the difference is three times the original number.
23
The difference between three times a number and six can be expressed mathematically as (3x - 6), where (x) represents the number. This expression shows that you first multiply the number by three and then subtract six from the result. Essentially, it's comparing a scaled version of the number to a fixed value of six.
12 and 28
Three times the difference between ( t ) and ( y ) can be represented mathematically as ( 3(t - y) ). This expression indicates that you first find the difference between ( t ) and ( y ), then multiply that result by three.
The difference between three times a number and one is two times the number.
7/ 3/
2n - 3
18
The difference between five times a number and twice that number can be expressed mathematically. If we let the number be represented by ( x ), then five times the number is ( 5x ) and twice that number is ( 2x ). The difference is calculated as ( 5x - 2x ), which simplifies to ( 3x ). Thus, the difference is three times the original number.
23
The difference between three times a number and six can be expressed mathematically as (3x - 6), where (x) represents the number. This expression shows that you first multiply the number by three and then subtract six from the result. Essentially, it's comparing a scaled version of the number to a fixed value of six.
twice the difference of three times a number and eight
7
12 and 28
33x
Three times the difference between ( t ) and ( y ) can be represented mathematically as ( 3(t - y) ). This expression indicates that you first find the difference between ( t ) and ( y ), then multiply that result by three.