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Which operation would isolate the variable in this equation -15z60?

To isolate the variable ( z ) in the equation (-15z = 60), you would divide both sides of the equation by (-15). This operation will give you ( z = \frac{60}{-15} ), simplifying to ( z = -4 ).


Which operation would isolate the variable in this equation 51q equals 1020?

divide by 51


What do you use to isolate a variable in an equation?

You would use inverse operations. I had this on my math homework and got it correct so I know this! ============================================== Good for you ! You know what you said, but you don't know what you know. I'd say that you use the Golden Law: "You must always do exactly the same thing to both sides of an equation."


How do you find the value of a missing number in algebra?

To find the value of a missing number in algebra, you typically set up an equation based on the information given. For example, if you have an equation like ( x + 5 = 10 ), you would isolate the variable ( x ) by subtracting 5 from both sides, resulting in ( x = 5 ). Solving for the variable often involves using inverse operations and simplifying the equation to find the missing number.


Which property of equality would be used to isolate the variable a in this equation?

That depends entirely on the equation which has not been given but in general whatever is done on one side of an equation must be repeated on the other side in order to keep the equation in 'balance'


What is solving for a variable?

Solving for a variable involves isolating that variable in an equation to determine its value. This process typically includes using algebraic operations such as addition, subtraction, multiplication, or division to manipulate the equation. The goal is to express the variable in terms of known quantities or constants. For example, in the equation (2x + 3 = 11), solving for (x) would yield (x = 4).


How the order of operations determines how you evaluate an algebraic expression?

Well, if I understand what you're asking, the order of operations is simple and helpful. For example, if you have this equation (with "a" being the variable): 3a - 4 * (18-14) = 20 then you first do parentheses (P in PEMDAS). So, the answer to 18-14 would be 4. Then, since there are no exponents (E), you multiply (M) 4 * 4, which equals 16. Next, since the remaining part of the equation is 3a - 16 = 20, you add (A) 16 to the other side to balance out the equation. Now, all is left is 3a = 36. Now, you just divide (the remaining part of the equation does NOT follow the rule. It goes out of order for some reason). The answer to a is 12. The equation does follow the rules of the order of operations. At the point 3a-16=20, you cannot combine any more terms in the order of addition or subtraction because their aren't any like terms to combine. In algebra, you are solving for the unknown variable, in this case (a). In order to solve for (a), you have to isolate the variable. You do this by balancing out the equation and adding 16 to both sides of the equation, therefore being left with 3a=36. Then you divide by three to further isolate the variable. When left with unlike terms, in essence, you do the order of operations in reverse.


What is 336 divided by x equals B?

The idea is to "isolate" the variable, in this case "x", on one side. In this case, you would start by multiplying both sides of the equation by "x".


Which property would be use to isolate the variable j in this equation 7j equals 49?

You would use several properties. The first is that performing the same operation to both sides of an equation is valid. Next the multiplicative inverse property of 1/7 (with respect to 7).


Which would be the independent variable and which would be the dependent variable?

A dependent variable is usually on the side of the equation by itself. The independent variable usually has something being done to it. And, the dependent variable is usually written to the left of the equation.


What does subject mean in math?

In mathematics, the term "subject" typically refers to the variable in an equation that is being solved for or isolated. For example, in the equation ( y = 2x + 3 ), if we want to make ( x ) the subject, we would rearrange the equation to ( x = \frac{y - 3}{2} ). The concept of a subject is crucial in algebra, where manipulating equations to isolate a variable is a fundamental skill.


What is the result of isolating y2 in th equation below?

To isolate ( y^2 ) in the equation, you would typically perform algebraic operations to rearrange the equation. For example, if the equation is in the form ( ax^2 + by^2 = c ), you would first move the other terms to one side to get ( by^2 = c - ax^2 ), and then divide by ( b ) to isolate ( y^2 ), resulting in ( y^2 = \frac{c - ax^2}{b} ). If you provide a specific equation, I can give a more tailored answer.