how do I draw cubic function as a dashed curve using the points (-4,3),(0,0),(2-6), and (5,5)

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# how do I draw cubic function as a dashed curve using the points (-4,3),(0,0),(2-6), and (5,5)

draw cubic function as a dashed curve using the points (-4,3),(0,0),(2-6), and (5,5)

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### how do I draw cubic function as a dashed curve using the ...

draw cubic function as a dashed curve using the points (-4,3),(0,0), ... how do I draw cubic function as a dashed curve using the points (-4,3),(0,0),(2-6), ...

### Graphing Cubic Functions - Free Mathematics Tutorials ...

Graphing Cubic Functions. ... The x intercept are at the points (0 , 0). b ... 2) 3 = 0 Function f has one zero at x = 2 of multiplicity 3 and therefore the graph of ...

### Cubic function - Wikipedia

determines what type of critical points the function has. If Δ 0 ... place as does the cubic curve; ... can be found by using the cubic function whose roots are ...

### Recent questions tagged cubic-function-with-graph - Mathskey.com

how do I draw cubic function as a dashed curve using the points (-4,3),(0,0),(2-6), and (5,5) ... cubic-function-with-graph;

### javascript - svg draw dashed bell curve between 2 points ...

svg draw dashed bell curve between 2 points. ... x2, and height and it should draw a dashed bell curve ... C \${quart} \${height}, \${quart} 0, \${quart*2} 0, \${quart*3 ...

### javascript - Dashed Curves on Html5 Canvas Bezier - Stack ...

... which requires knowing the arc length of your bezier curve at various points ... function(p0, p1) { return [p1[0 ... actually draw a dashed curve ...

### Plot expression or function - MATLAB fplot

This MATLAB function plots the curve defined by the ... use a line width of 2 points. For the second, specify a dashed red line style ... [0,1]; for example, [0.4 0.6 ...

### Cubic Function Graph - [email protected]

Cubic Function Graph. ... =\$a_3x^3 + a_2x^2+a_1x + a_0\$ is a cubic function with \$a_3\$ \$\neq\$ 0. ... Step 4: Draw a smooth curve joining all the points.

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### how do I draw cubic function as a dashed curve using the points (-4,3),(0,0),(2-6), and (5,5)

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### use a graphical method to solve this simultaneous equation: y=x^2 and y=x+6

Plot y=x^2 and y=x+6 on the same graph. The first is a U-shaped curve sitting on the origin (0,0), the second is a straight line crossing the x axis (y=0) at x=-6 and crossing the y axis (x=0) at y=6. Where the line cuts through the U curve represents the solution to the equation x^2-x-6=0 (x^2=x+6)

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### What is the diameter of a spiral coil of .65265 inch diameter pipe 100 feet long?

The equation of a spiral in polar coordinates has the general form r=A+Bø, where A is the starting radius of the spiral and B is a factor governing the growth of the spiral outwards. For example, if B=0, there is no outward growth and we just have a circle of radius A. A horizontal line length A re

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### graph the function y=3 sin 2 pi x

If you're used to thinking of degrees rather than radians, then remember that (pi) radians=180 degrees, so (pi)/4=45, (pi)/2=90, (pi)/6=30. And, since sin(0)=sin(180)=sin(360)=sin(540)=sin(720)=0, then sin(0)=sin((pi))=sin(2(pi))=sin(3(pi))=sin(4(pi))=0, and so on. This is the same as

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### I just need help getting started on this problem. I don't even know how to begin!

The graph is centered over the line x=-3. This line acts like a mirror so that the two halves of the inverted U-shaped graph are reflected in it. The graph has to be shifted 3 units to the right so that the line x=-3 becomes the line x=0, which is the y (f(x)) axis. The equation of the graph changes

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### How are the locations of vertical asymptotes and holes different, and what role do limits play?

To talk about asymptotes and holes, you need pictures. These pictures are graphs of functions. The simplest function containing vertical and horizontal asymptotes is y=1/x, where x is the horizontal axis and y the vertical axis. The vertical asymptote is in fact the y axis, because the graph ha

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### Flying bearing 325 degrees 800km,turns course 235 degrees flies 950km - find bearing from A.

1. Wendy leaves airport A, flying on a bearing of 325 degrees for 800km. She then turns on a course of 235 degrees and flies for 950km. Find Wendy's bearing from A. frown 2. Wendy decides to turn and fly straight back to A at a speed of 450 km/h. How long will it take her? There are two coordinate

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### How do you graph xy^2 + yx^2 + y-x=1 in calculus

First, let's put in a few values of x and y: x=0: y=-1; y=0, x=1; x=2, 4y+2y^2+2-y-1=0, 2y^2+3y+1=0=(2y+1)(y+1), y=-1/2 and -1; x=-1: -y^2+y-1-y-1=0, -y^2-2=0, no real value for y. This gives us the points (0,-1), (1,0), (2,-1/2), (2,-1). Note that there are two values of x when y=-1,

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### For the function ∫_0^2▒〖f(x)=(x-2)^2+2 〗

For the function ∫_0^2▒  f(x)=(x-2)^2+2  dx we are going to estimate the area under the curve using the Simpson’s  rule where n = 6. The domain is [a, b] – [0, 2]. We have n = 6  intervals, with n+1 = 7 points with 7 f-values. (x0, f(x0), (x1, f(x1)), (x2, f(x2))

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### how do you calculate the demand curve of (Q 40,000-500P)

This demand curve is a straight line. To draw it you normally make the price axis P vertical and the quantity Q axis horizontal. To draw the line work out the price when the quantity is zero (no demand). This happens when Q=0 and 500P=40000, so divide both sides by 100 by removing two zeroes: 5P=400

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