16
55
4
Repeated subtraction in math refers to the process of subtracting the same number multiple times from a given quantity. It is often used to find the result of division or to break down a larger number into smaller equal parts. For example, if you have 12 apples and you subtract 3 apples repeatedly, you are performing repeated subtraction.
i dont no if you can find the perimeter of a triagle by using subtration the formula is adding all the up together.
To find the distance between -2.5 and 1.5 using subtraction and the concept of additive inverse, you can express it as the absolute value of the difference: (|-2.5 - 1.5|). This simplifies to (|-4|), which equals 4. Thus, the expression using subtraction is (-2.5 - 1.5) or (1.5 - (-2.5)), both yielding the same distance of 4.
55
4
Repeated subtraction in math refers to the process of subtracting the same number multiple times from a given quantity. It is often used to find the result of division or to break down a larger number into smaller equal parts. For example, if you have 12 apples and you subtract 3 apples repeatedly, you are performing repeated subtraction.
Range = Maximum - Minimum
Multiplication can be the first step when using the distributive property with subtraction. The distributive law of multiplication over subtraction is that the difference of the subtraction problem and then multiply, or multiply each individual products and then find the difference.
i dont no if you can find the perimeter of a triagle by using subtration the formula is adding all the up together.
To find the distance between -2.5 and 1.5 using subtraction and the concept of additive inverse, you can express it as the absolute value of the difference: (|-2.5 - 1.5|). This simplifies to (|-4|), which equals 4. Thus, the expression using subtraction is (-2.5 - 1.5) or (1.5 - (-2.5)), both yielding the same distance of 4.
first add the whole numbers then do simple fraction subtraction
Multiplication
With repeated multiplication.
In subtraction you find the difference.
That is not what prime factorization is for.