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Without an equality sign and not knowing the plus or minus values the information given can't be considered to be an equation.

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Q: Is 1 5 a solution to the equation y x 2?
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What does a golden ratio mean in maths?

It is [1 + sqrt(5)]/2 It is the solution to the equation 1/x = x/(1+x)


Is 5 1 a solution of y -3x - 2?

I understand the equation to be y = -3x - 2 and the point to be (5,1). I substitute 1 for each appearance of y and 5 for each appearance of x: 1 = -3(5) - 2 = -15 - 2 = -17, which is not a true statement. Therefore, that is not a solution. To get a solution, set x=1, and calculate y by substituting this value (1) for x wherever it appears: y = -3(1) - 2 = -3 - 2 = -5. Therefore, (-5,1) is a solution. (I suspect that this is what you meant to put in the question.)


How many solutions are there in the equation 2x equals 10?

There is one solution. To find it, divide both sides of the equation by 2. This leaves you with x=5, where 5 is your solution.


Which among following equation has y 5 as solution?

On the list that accompanies the question, there is no equation with that solution.


What does one solution mean in math?

An equation may have zero, one, or more solutions (this is also true for a system of equations). The equation 2 + x = 5 has only solution, for example. x can only equal 3, so there is one solution. (An example of an equation with more that one solution is x2 = 4. In this case x can equal 2 or -2, so this equation has two solutions. An example of an equation with an infinite number of solutions is x + 6 = 3*2 + x. x can equal any number to make this equation true, so it has an infinite number of solutions. The equation x = x + 1 is an example of an equation with no solutions.)


Is 2 3 a solution of x plus 5y equals 4?

(2, 3) is a solution only if it satisfies the equation. x + 5y = 4 (2) + 5(3) =? 4 2 + 15 =? 4 17 = 4 False Therefore, (2, 3) is not a solution to the given equation.


What is an extraneous solution to the equation x-3 equals sq rt 5-x?

x - 3 = √(5 - x); square both sides, for the left side use (a - b)2 = a2 - 2ab + b2 x2 - 6x + 9 = 5 - x; add x and subtract 5 to both sides x2 - 5x + 4 = 0; this is factorable since 4 = (-1)(-4) and (-1) + (-4) = -5 (x - 1)(x - 4) = 0; let each factor equal to zero x - 1 = 0; x = 1 x - 4 = 0; x = 4 Check if 1 and 4 are solutions to the original equation. 1 - 3 =? √(5 - 1) -2 =? √4 (recall the radical symbol is looking only for the positive root) -2 = 2 false, so that 1 does not satisfy the original equation, so it is an extraneous solution. 4 - 3 =? √(5 - 4) 1 =? √1 1 = 1 true, so that 4 is a solution to x - 3 = √(5 - x).


What is the answer to x-y equals 2 2x plus 3y equals 4 using multipication and addition method?

x - y = 2 : Equation 1 2x + 3y = 4 : Equation 2 Multiplying Equation 1 by 3 gives 3x - 3y = 6 : Equation 3 Adding Equation 2 to Equation 3 gives 5x = 10 Dividing both sides by 5 gives x = 5 Substituting x=5 into Equation 1 gives 5 - y = 2 Therefore y = 3. Our final answer is therefore x=5 and y=3


What is a word problem using y equals 3x-2 and x-y equals 4 as the system of equations?

It is a simultaneous equation and its solution is x = -1 and y = -5


What is a linear equation that is not true for even one real number and therefor has no solution?

A linear equation in one variable. Case 1: A conditional equation: True only for a value of the variable. Ex. x + 2 = 3, True only when x is 1. Case 2: Identity Equation: Always true. Ex. x + 2 = x + 2, True for any value of x. Case 3: x + 1 = x + 5, False for any value of x. We call a solution any value of the variable that satisfies the equation, meaning if we replace the variable with that value, the equation becomes a true statement. Example: -2(x -3) = 8 - 2x -2x + 6 = 8 - 2x (add 2x and subtract 6 to both sides) 0 = 2 False. Since this equation, which is equivalent to the original equation, is false, then the original equation is also false. Meaning, there is no real number for x that could satisfy the equation. So there is no solution to the equation.


5X - 2 EQUALS 6?

The quadratic equation can be used to find the solution to any polynomial equation of the form a*(x^2) + b*x+c = 0. The roots are (-b (+/-) sqrt(b^2 - (4*a*c)))/2a. In this case, assuming the equation was supposed to read (x^2) + 5x - 6, the solutions are (-5 (+/-) sqrt (5^2 - (4*1*-6))/2 (-5 (+/-) sqrt (25 - (-24))/2 (-5 (+/-) sqrt (25 + 24))/2 (-5 (+/-) sqrt (49))/2 (-5 (+/-) 7)/2 (-5 + 7)/2 and (-5-7)/2 1 and -6. Or, one can factor the original formula into (x-1)(x+6) = 0, which makes it clear that 1 and -6 are the answers to this problem. More complex quadratics are harder to factor, but the quadratic formula always works.


What is the equation of the line that passes through the points 0 5 and 2 3?

Points: (0. 5) and (2, 3) Slope: -1 Equation: y = -x+5