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Q: Is it possible to write an algebraic expression with two variables and no operations?

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A polynomial is one possible answer.

When you have an algebraic expression, the term is "reducing" the expression when you write the expression in fewer terms or smaller multiples.

To evaluate an algebraic expression means to simplify the expression as much as possible by replacing the variables in an expression with the numerical values given to you.Ex:Example of Evaluating an Algebraic ExpressionTo evaluate the algebraic expression '4.5 + x' for x = 3.2, we need to replace x with 3.2 and then add. 4.5 + x = 4.5 + 3.2=7.7Solved Example on Evaluating an Algebraic ExpressionEvaluate the algebraic expression p + 3q + 2p - 3q, for p = 2 and q = - 5.Choices:A. 12B. 18C. 3D. 6Correct Answer: DSolution:Step 1: p + 3q + 2p - 3q [Original expression.]Step 2: = (p + 2p) + (3q - 3q) [Group the like terms together.]Step 3: = 3p [Solve within the grouping symbols.]Step 4: = 3 x 2 [Substitute 2 for p.]Step 5: = 6 [Multiply.]

You replace the unknown quantities by algebraic variable - representing them by letter(s). Then you work out the mathematical relationships between the variables and and other information that you have. Next, if possible, you solve the equations that you have created. Finally, you replace the variables by the values obtained in the solution.

When you have done all the multiplication and added all the like term possible.

It is an expression in two variables, x and Y. Since it is an expression, it is not possible to do anything with it - other than change the order of the terms.

Short answer: No. Only class member variables may be declared static. Local variables with a static declaration will throw an error (usually "illegal start of expression").

He discovered the formulas for possible algebraic geometry, including the unknown variables, x, y, and z, and the known variables, a, b, and c. If you're having trouble in algebra, now you know who discovered it! :)

Benjamin is using counters that are normally circular in shape so he will find it difficult to create rectangular shapes so it follows that an algebraic expression is not possible.

The given algebraic expression has no solution because without an equality sign it is not an equation and so therefore finding a solution is not possible.

None because without an equality sign it can not be considered to be an equation but some sort of an algebraic expression

There are two possible answers to your question depending on what mathematics course you are taking. The first answer involves the algebraic translation of "more than" to rewrite the question into an algebraic expression: 17 + 13. The second answer is simply the sum of the two integers: 30.

9 is one possible expression.

It's possible to perform other operations first. But if you try it, there's a muchbigger chance that you'll get all tangled up and your result will be wrong.

It is important to Identify as many variables as possible in an experiment because variables change the answer/s. The more variables you identify, the easier it will be to prove your answer/experiment.

If you mean Expression, then a math expression is any collection of numbers, variables, and operations with no given answer Examples of Expressions: 2+2 2x+7 53+7f Examples of what are NOT expressions (AKA, Equations): 2+2=4 2x+7=y 10x+7=0 The difference is all in whether or not you have a given answer on the other side of the "=". It doesn't matter whether or not it gives you the numerical value of it. So, a variable is still a possible answer to an equation to make it not an expression.

This question is so poorly phrased as to be unanswerable! There is no such thing as a distrubitive property. There is a distributive property but that is a property that applies to two binary operations (for example, the distributive property of multiplication over addition), but NOT to numbers. Also, there is no such word as algabraic. In any case, since there is no such thing as a distrubitive property number or even a distributive property number, it is not possible to convert that non-existent thing into an algebraic expression.

Without an equality sign the given terms of an algebraic expression can't be classed as an equation and so therefore a solution is not possible.

Global Variables Or: variables with names longer than 128 characters.

As few as possible.

It is a combination of numbers and variables, linked together by mathematical functions. For example sqrt(2y/3*7.34*pi) where y is some variable. Given the value(s) of the variable(s) it is possible to evaluate (find the value of) the expression.

Through Boolean algebra simplification, a Boolean expression is translated to another form with less number of terms and operations. A logic circuit for the simplified Boolean expression performs the identical function with fewer logic components as compared to its original form.

Either +1 (strongest possible positive correlation between the variables) or -1 (strongest possible negativecorrelation between the variables).

In short, yes, it is possible, but much, much more difficult. Laplace transforms turn systems of integro-differential equations into algebraic equations, and give an immediate expression for the frequency response which is very heavily used in design.

actor a GCF from the expression, if possible. Factor a Trinomial, if possible. Factor a Difference Between Two Squares as many times as possible.