Find slope and y-intercept of y=6.

prsategazd 2021-12-13 Answered
Find slope and y-intercept of y=6.
You can still ask an expert for help

Expert Community at Your Service

  • Live experts 24/7
  • Questions are typically answered in as fast as 30 minutes
  • Personalized clear answers
Learn more

Solve your problem for the price of one coffee

  • Available 24/7
  • Math expert for every subject
  • Pay only if we can solve it
Ask Question

Expert Answer

autormtak0w
Answered 2021-12-14 Author has 31 answers
Firstly, graph y=6.
The line crosses the y-axis at 6, as the line is always at that value. As it is a horizontal line, the slope is 0.
Not exactly what you’re looking for?
Ask My Question
ambarakaq8
Answered 2021-12-15 Author has 31 answers
The equation y=6 means for each and every value of x, y will be equal to 6.
This is the definition of a horizontal line.
Thus, by definition, the slope of a horizontal line is 0.
Not exactly what you’re looking for?
Ask My Question

Expert Community at Your Service

  • Live experts 24/7
  • Questions are typically answered in as fast as 30 minutes
  • Personalized clear answers
Learn more

You might be interested in

asked 2021-05-13

5)The graph of f is given. State the numbers at which f is not differentiable.
x=?(smaller value)
x=?(larger value)
image
6)The graph of f is given. State the numbers at which f is not differentiable.
x=?(smaller value)
x=?(larger value)
image

asked 2021-06-12

Find the point on the line y=5x+2 that is closest to the origin.

asked 2022-01-25
You have the sequence sn=3n4n35n2+2 and tn=cos(1n). What conclusion can you make about each of the sequences?
asked 2020-11-08

For a certain product, the revenue is given by R=40: and the cost is given by C=20x+1600. To obtain a profit, the revenue must be greater than the cost. For what values of x will there be a profit?

asked 2022-04-26
Solve the given system of quadratic equations
x2+xy+xz=2
y2+yz+xy=3
z2+zx+yz=4
asked 2022-04-05
E.g. to find the extremum of f(x)=xx2 we can notice that f(x)=6xx2=x(6x)=(6x)x. This operation maps every value x to 6x through the axis of symmetry and vice-versa (e.g. 0 is mapped to 6 and 6 mapped to 0). This operation preserves symmetry for x=3 the axis of symmetry and hence the extremum of the function.
What about the function f(x)=6x+x2=x(6+x)=(6+x)x? We know that the minimum of this function is at x=3 but 6+(3)=3. Also this operation maps e.g 4 to 10, but 10 to 16! Hence, this approach fails with this example (symmetry is not preserved).
Why is that so? Why is this approach not working for all the quadratic functions?
asked 2022-03-31
Quadratic substituted into itself : wrong?
Let x2=x+1 the solution is the golden ratio phi : x=1±52

New questions