The equation of the vertical asymptote for the graph of y = 1/x - 2 is x = 2.
A vertical asymptote occurs when the denominator of a rational function (a function that can be written as the ratio of two polynomials) equals zero, but the numerator does not.
The equation is given in the question, as follows:
y = 1/x−2
We have to determine the vertical asymptote for the graph
In this case, the denominator is x, and when x = 2, the denominator equals zero.
However, since the numerator does not equal zero at x = 2, the graph will approach, but never touch the x-axis at that point, which creates a vertical asymptote.
Thus, the equation of the vertical asymptote for the graph of y = 1/x - 2 is x = 2.
Learn more about the vertical asymptote here:
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The equation for the area of a circle is:
A = \pi r^{2}
The diameter of the circle is 44cm, to get the radius you divide the diameter by 2, or the radius is half of the diameter
\frac{d}{2} = r
\frac{44}{2} = r
22 = r
Now that you have r, you can plug it into the equation
A = \pi (22)^{2}
A = \pi (484)
A = 1520.5 cm²
The answer would be closest to the first multiple choice answer
Answer:
Did anyone get the answer to this?
Step-by-step explanation:
B) 27
C) 78
D)243
Answer:
The volume of the cone is
Step-by-step explanation:
We know that formulas
Volume of cylinder is
Volume of cone is
we are given
A cone and cylinder have the same height and the same base radius
So, both will have same radius and height
now, we can find ratios
now, we can simplify it
we are given
the volume of the cylinder is 81 cm^3
so,
now, we can plug it and solve for V2
So, the volume of the cone is
How old would I be in 2043?
Step-by-step explanation: The commutative property of multiplication states that changing the order of the factors does not change the product.
Example:
4 × 10 ≈ 10 × 4
If we multiply both these numbers together, we will get the same answer which is 40. This means that 4 × 10 must be equal to 10 × 4.
Example:
3 × 2 ≈ 2 × 3
Both of the answers will equal 6 which means that they are equal to each other.