18
You wouldn't. if it was something like 15(X-95) then you could use the distrubutive property but that is just a multiplication problem
3.75
The answer is negative fifteen or -15 Welcome!
To solve the question "What is 15 percent of 300?", you would use quantitative thinking. This involves mathematical reasoning to calculate percentages. Specifically, you would convert the percentage to a decimal (0.15) and then multiply it by 300 to find the solution, which is 45. This process requires basic arithmetic skills and an understanding of proportional relationships.
There are some good tutorials on how to solve one. I lied.
the property says that a+b+c is the same as a+c+b and it is the commutative property of addition.
You wouldn't. if it was something like 15(X-95) then you could use the distrubutive property but that is just a multiplication problem
3.75
1/5 2/3
The answer is negative fifteen or -15 Welcome!
To solve the question "What is 15 percent of 300?", you would use quantitative thinking. This involves mathematical reasoning to calculate percentages. Specifically, you would convert the percentage to a decimal (0.15) and then multiply it by 300 to find the solution, which is 45. This process requires basic arithmetic skills and an understanding of proportional relationships.
There are some good tutorials on how to solve one. I lied.
15*95 = 15*(100-5) = 15*100 - 15*5 = 1500 - 75 = 1425
The distributive property states that a(b + c) = ab + ac. This only works in your case if you meant to write 15(x + 20). That would equal 15x + 300.
To solve the equation 5^x = 15, you can take the logarithm of both sides. By taking the natural logarithm of both sides, you get x * ln(5) = ln(15). Then, you can solve for x by dividing both sides by ln(5), giving you x = ln(15) / ln(5), which is approximately 1.682.
7145 X 0.15 = 1071.75 To solve a % problem, convert the % to a decimal by dividing by 100, then multiply by the other number.
The property commonly used to solve subtraction equations is the "Subtraction Property of Equality." This property states that if you subtract the same number from both sides of an equation, the two sides remain equal. For example, if you have the equation (x - 5 = 10), you can add 5 to both sides to isolate (x), giving you (x = 15). This principle is essential for maintaining balance in equations while solving for unknowns.