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Which coordinate pair is in the solution set for y 1-6x?
DarleynParadafb8052
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Chanelle Morar
Wiki User
∙ 9y agoUnfortunately, 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.
If the question is about y = 1-6x then (-5, 31) is in the solution set.
If that was not the equation, please resubmit your question spelling out the symbols as "plus", "minus", "times", "equals".
Aylice Rougeau
(-1,1)
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To find points of intersection of any functions, set them equal to each other: x4-2 = x2 x4-x2-2 = 0 factoring this yields: (x2-2)(x2+1)=0 by the zero identity, each of these factors can be set to zero to yield valid solutions: x2-2 = 0 x2 = 2 x = +/- sqrt(2) the second factor, when set equal to zero, yields an imaginary-valued solution. On a normal Cartesian coordinate plane, this means nothing. I assume you are only looking for points of intersection on a normal, real-valued Cartesian coordinate system (the normal x-y coordinate plane used in most elementary math classes). So, these two functions intersect at x = -sqrt(2) and x = sqrt(2)
What is the solution of an equation?
the set of all values which, when substituted for unknowns, make an equation true. this is wrong
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the set of numbers is called an ordered pair,
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This is most often called the "range" of the relation. * * * * * Though more often the first coordinate is the DOMAIN and the second coordinate is the RANGE.
What is a set of second coordinates in an ordered pair?
The point of the functional property is that for any pair in the set of ordered pairs, the first coordinate determines what the second one is. That's why you can write "G(x)" for any x in the domain ofG and not be ambiguous.
Solution of dfa that accept the set of all strings of 0s and 1's with a most one pair of consecutive 0s and atmost one pair of consecutive 1's?
solution of dfa that accept the set of all strings of 0's and 1's with a most one pair of consecutive 0's and atmost one pair of consecutive 1's solution of dfa that accept the set of all strings of 0's and 1's with a most one pair of consecutive 0's and atmost one pair of consecutive 1's solution of dfa that accept the set of all strings of 0's and 1's with a most one pair of consecutive 0's and atmost one pair of consecutive 1's
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That would be the "solution" to the set of equations.
How do you find the solution set of pair linear equations?
By the substitution method By the elimination method By plotting them on a graph
