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There is no such thing as a solution for a single number!

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Q: What are solutions for the number 16?
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Related questions

Is 16 equals 16 no solution?

16 = 16 is an identity, not an equation. An identity does not have solutions.


What is the number of solutions of a system in which the lines are coincident?

an infinite number of solutions


What are all solutions of X2 equals 16?

Since both positive*positive and negative*negative equal a positive number, the square root of 16 can either be +4 or -4.


When you subtract one square number from another the answer is 16 what are the two squared numbers?

x2 -y2 =16 This is an equation that describes your problem. We can write this equation as (1/16)x2 -(1/16)y2 =1 You may recognize this as the equation whose graph is a hyperbola. So there are an infinite number of solutions.


Why does 14.8 have 2 solutions?

It does not have any solutions! 14.8 is a number, not an equation, inequality or question and so has no solutions.


How many Number of basic solutions optimisation problem?

The number of basic solutions in an optimization problem is determined by the number of decision variables. For a problem with n decision variables, there can be a maximum of n basic solutions.


What are the solutions to the equations 3x -5y equals 16 and xy equals 7?

Equations: 3x-5y = 16 and xy = 7 Solutions: (7, 1) and (-5/3, -21/5)


What are the solutions to x equals -16?

There is only one solution to that equation. It's . . . . . x = -16


What is the phone number of the Museum Data Solutions in Athens Ohio?

The phone number of the Museum Data Solutions is: 740-592-3399.


Two lines that coincide have how many solutions or points in common?

They have an infinite number of solutions.


How do you recognize when an equation has no real solution or an infinite number of solutions?

It depends on the equation. Also, the domain must be such that is supports an infinite number of solutions. A quadratic equation, for example, has no real solution if its discriminant is negative. It cannot have an infinite number of solutions. Many trigonometric equations are periodic and consequently have an infinite number of solutions - provided the domain is also infinite. A function defined as follows: f(x) = 1 if x is real f(x) = 0 if x is not real has no real solutions but an infinite number of solutions in complex numbers.


Using the discriminant determine the number and type of solutions for this equation?

There are an indeterminate number of invisible solutions.