Unbelievable shapes can be created by using the implicit plotting capabilities of a computer algebra systems. Use a graphing calculator or graphing system to graph the curve: y(v -1)(v–2)=x(x-1)(x-2). Include an image or sketch of the resulting graph. 1. At how may points does this curve have horizontal tangent lines? Estimate the x-coordinates of these points. 2. Find the equations of the tangent lines at the points (0,1) and (0,2) 3. Find the exact x-coordinates of the point where the curve has horizontal tangent lines. 4. Create even more fanciful and unbelievable curves by modifying the equation. Include the modified equation and a sketch or image of the graph.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.3: Trigonometric Functions Of Real Numbers
Problem 43E
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Plz solve for all parts... I know you guys only do three sub-parts but plz plz do them all... may God Bless you
Crazy Graphs!!
sin(x²-y²)=sin(x+y)+cos(x•y)
OYO
Unbelievable shapes can be created by using the implicit plotting capabilities of a computer algebra
systems. Use a graphing calculator or graphing system to graph the curve:
y(v -1)(v–2)=x(x-1)(x-2).
Include an image or sketch of the resulting graph.
1. At how may points does this curve have horizontal tangent lines? Estimate the x-coordinates of
these points.
2. Find the equations of the tangent lines at the points (0,1) and (0,2)
3. Find the exact x-coordinates of the point where the curve has horizontal tangent lines.
4. Create even more fanciful and unbelievable curves by modifying the equation. Include the
modified equation and a sketch or image of the graph.
Transcribed Image Text:Crazy Graphs!! sin(x²-y²)=sin(x+y)+cos(x•y) OYO Unbelievable shapes can be created by using the implicit plotting capabilities of a computer algebra systems. Use a graphing calculator or graphing system to graph the curve: y(v -1)(v–2)=x(x-1)(x-2). Include an image or sketch of the resulting graph. 1. At how may points does this curve have horizontal tangent lines? Estimate the x-coordinates of these points. 2. Find the equations of the tangent lines at the points (0,1) and (0,2) 3. Find the exact x-coordinates of the point where the curve has horizontal tangent lines. 4. Create even more fanciful and unbelievable curves by modifying the equation. Include the modified equation and a sketch or image of the graph.
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