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Thanks to the browser, it is not possible to tell what the inequalities are.

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14y ago

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Related Questions

What point is a solution to this linear quadratic system yx2 plus 4x plus 3 and y2x plus 6?

If you mean: y = x^2+4x+3 and y = 2x+6 Then the solution is: x = 1 or x = -3


What is y2x plus -3?

The expression ( y2x + (-3) ) simplifies to ( y2x - 3 ). Here, ( y2x ) represents the term involving the variables ( y ) and ( x ), while ( -3 ) is a constant. Thus, the overall expression combines a variable term and a constant.


What is y2x plus 9?

It is an expression in two variables, x and y.


What is the solution of the system for yx 6 y2x?

Without a second independent equation, it's not a 'system' yet.


Is y2x plus 5 linear equation?

If you mean: y = 2x+5 then it is a straight line equation.


What is the solution of y2x and x 2y5 using substitution?

Unfortunately, limitations of the browser used by Answers.com means that we cannot see most symbols. It is therefore impossible to give a proper answer to your question. Please resubmit your question spelling out the symbols as "plus", "minus", "equals" etc. Also use ^ to indicate powers (eg x-squared = x^2). Neither y2x nor x 2y5 is an equation.


What is the solution set to the inequality y2x-8?

10


What is y6x plus 11 y2x plus 7 in substitution method?

If you mean: y = 6x+11 and y = 2x+7 Then by substitution: x = -1 and y = 5


What solution is y2x-1 and 3y6x-5?

Without any equality signs the given expressions can't be considered to be equations so therefore there are no solutions.


What is the answer to y x plus 2 y2x-5?

Since there is no equality (or inequality) sign in the question, there is no equation or inequality) and therefore nothing which can be solved.


How can a graph for the rule y2x plus 1 be used to predict the result for an input of 7?

The y value will equal 15, when x = 7


Solve the system of liner equation by graphing 2x plus y1and y2x plus 1?

Without any equality signs the given expression can't be considered to be straight line equations.