if the value of x is 9 what is the value of x
Answers
Answer:
if the value of x is 9
Step-by-step explanation:
then the value of x is 9
So what is the answer, let me try to explain you,
So what is the answer, let me try to explain you,Just divide this problem, into
So what is the answer, let me try to explain you,Just divide this problem, intoy=x
So what is the answer, let me try to explain you,Just divide this problem, intoy=x y′=x+9
So what is the answer, let me try to explain you,Just divide this problem, intoy=x y′=x+9 Now, you have two equations and you can find the value of x, where y=y′ , because at y=y′ , x=x+9.
So what is the answer, let me try to explain you,Just divide this problem, intoy=x y′=x+9 Now, you have two equations and you can find the value of x, where y=y′ , because at y=y′ , x=x+9. Now, to find the point at which y = y’, what you can do, plot, y and y’, and the point where they will intersect at that point there will be y=y′, and the value of x at that point is the required value.
So what is the answer, let me try to explain you,Just divide this problem, intoy=x y′=x+9 Now, you have two equations and you can find the value of x, where y=y′ , because at y=y′ , x=x+9. Now, to find the point at which y = y’, what you can do, plot, y and y’, and the point where they will intersect at that point there will be y=y′, and the value of x at that point is the required value.So, when you plot there graph, you will find that these lines will never intersect, because, slope of both lines are (m=1)[orΘ=45o] , {By comparing both lines with y=mx+c,andtan(Θ)=m }. So, it is clear that these are parallel lines, and two parallel lines never intersect, even not at ±∞.
So what is the answer, let me try to explain you,Just divide this problem, intoy=x y′=x+9 Now, you have two equations and you can find the value of x, where y=y′ , because at y=y′ , x=x+9. Now, to find the point at which y = y’, what you can do, plot, y and y’, and the point where they will intersect at that point there will be y=y′, and the value of x at that point is the required value.So, when you plot there graph, you will find that these lines will never intersect, because, slope of both lines are (m=1)[orΘ=45o] , {By comparing both lines with y=mx+c,andtan(Θ)=m }. So, it is clear that these are parallel lines, and two parallel lines never intersect, even not at ±∞. So, it contains no solution, as it is the case of inequality, becuase x+9>x and it is strictly inequal, as x+9!=x, it is only supports that x+9>x .
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