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What is the domain range asymptote and intercept of the equation y equals 4 times 2 exponent x?
Wiki User
∙ 10y ago
y = 4(2x) is an exponential function.
Domain: (-∞, ∞)
Range: (0, ∞)
Horizontal asymptote: x-axis or y = 0
The graph cuts the y-axis at (0, 4)
Wiki User
∙ 10y ago
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What is the domain and range of y equals 4x-1?
5
Find the domain and range of the equation 3x - 2y equals 6?
domain is set of real numbers range is set of real numbers
What is the restricted domain along with the X and Y intercepts for the equation y equals square root of x?
The domain of y = x0.5 is [0,+Infinity]. There are no X and Y intercepts for this function.Not asked, but answered for completeness sake, the range is also [0,+Infinity]. That is why there are no intercepts.Taken one step further, if you include the domain [-Infinity,0) in your analysis, you must include the imaginary range (i0,iInfinity] in your result set.
What are common terms to represent domain and range and how do you find them?
x = the domain y = the co-domain and range is the output or something e_e
How do you find the domain and range of a parabola?
The domain is any subset of the real numbers that you choose, The range is the set of all values that the points in the domain are mapped to.
How do I determine the domain and the equation of the vertical asymptote with the equation f of x equals In parentheses x plus 2 end of parentheses minus 1?
The domain of the function f(x) = (x + 2)^-1 is whatever you choose it to be, except that the point x = -2 must be excluded. If the domain comes up to, or straddles the point x = -2 then that is the equation of the vertical asymptote. However, if you choose to define the domain as x > 0 (in R), then there is no vertical asymptote.
What is the domain range and asymptote of gx equals 2 to the power of x minus 3?
The domain is (-infinity, infinity) The range is (-3, infinity) and the asymptote is y = -3
What is the range of y equals -4x?
This is the equation of a line with slope -4 and y intercept at 0. The domain is all real numbers as is the range.
How do you find y-intercept with domain and range?
Domain and range are not sufficient to determine the y intercept. For example, the domain and range for the straight line y = 2x + 3 are the whole of the real numbers. That tells you nothing about the intercept.
How do you write an equation with no y intercept?
Most equations WILL have a y-intercept. However, it is possible to have an equation without one! One way is to limit the domain, or how far the x goes. Another way is to make it so that the function is a line that goes straight down. The line would obviously be a bit left or right from the center.
What does the word domain mean in math?
Domain is the independent variable in an equation. It is what you put "in" the equation to get the Range.
Is y equals 3x plus 1 a function?
First, you have to have domain and range, a graph, or an equation in slope-intercept form ( y=mx + b) to determine if an equation is a function. The slope intercept form here is Y=3/1x + 1. So Yes, this equation is a function. If you want to know how to convert into y=mx + b form, ask how to do it here, or look it up on the internet. Hope I helped :-)
If a function is defined by an equation explain how to find its domain.?
The set of all values of x, for which the equation is true is the domain of the function defined by that equation.
Can the domain be zero?
The domain is the (x) of the equation, and if (x) is zero then that is the domain. So yes the domain can be zero.
What equation is true for some values of its variable and is not true for others?
No equation can have that property. It cannot be an equation if it is not true. If necessary, the domain must be amended. An equation can have different forms over different parts of its domain.
What is impulsive differential equation?
Differential equation is defined in the domain except at few points (may be consider the time domain ti ) may be (finite or countable) in the domain and a function or difference equation is defined at each ti in the domain. So, differential equation with the impulsive effects we call it as impulsive differential equation (IDE). The solutions of the differential equation is continuous in the domain. But the solutions of the IDE are piecewise continuous in the domain. This is due to the nature of impulsive system. Generally IDE have first order discontinuity. There are so many applications for IDE in practical life.
what is differential equation?
Differential equation is defined in the domain except at few points (may be consider the time domain ti ) may be (finite or countable) in the domain and a function or difference equation is defined at each ti in the domain. So, differential equation with the impulsive effects we call it as impulsive differential equation (IDE). The solutions of the differential equation is continuous in the domain. But the solutions of the IDE are piecewise continuous in the domain. This is due to the nature of impulsive system. Generally IDE have first order discontinuity. There are so many applications for IDE in practical life.
