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Use partitioned matrix multiplication to compute the following matrix product, which appears in the alternative formula (5) for a Bézier curve:$\left[\begin{array}{rrrr}{1} & {0} & {0} & {0} \\ {-3} & {3} & {0} & {0} \\ {3} & {-6} & {3} & {0} \\ {-1} & {3} & {-3} & {1}\end{array}\right]\left[\begin{array}{l}{\mathbf{p}_{0}} \\ {\mathbf{p}_{1}} \\ {\mathbf{p}_{2}} \\ {\mathbf{p}_{3}}\end{array}\right]$
$\left[\begin{array}{ccc}{1-3(1-s)} & {3(1-s)^{2}} & {-(1-s)^{3}}\end{array}\right]\left[\begin{array}{c}{\mathbf{p}_{0}} \\ {\mathbf{p}_{2}} \\ {\mathbf{p}_{2}} \\ {\mathbf{p}_{3}}\end{array}\right]$
Calculus 3
Chapter 8
The Geometry of Vector Spaces
Section 6
Curves and Surfaces
Vectors
Campbell University
Oregon State University
University of Michigan - Ann Arbor
Boston College
Lectures
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In mathematics, a vector (…
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Find the determinant of th…
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Use a graphing utility to …
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Use elementary row operati…
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Use the following matrix.<…
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Use the cofactor expansion…
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In Exercises 39-54, find t…
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So here we have a five cross five metrics. In order to get the determinant off this I prefer expanding along this column toe soil rewriting two times before crossword metrics that will be off tenders minus toe. 163 Okay, 10 to 5. Basically, I'm diluting this row and this column. So 34 minus 11 and finally and have 2000 So this is a four crossword metrics again to expand this for cross for metrics and prefer expanding along this column for so two window here plus minus. This tool will commit a negative sign. All right, so that is important. So I have to mention this as minus two. Then again, I'll expand along this. So this is plus minus plus minus. So again, on minus two. And now I lover three across three metrics. So that is 163 0 to 5. And this is before minus one and one. So this is where you come. Sort Toby for Molly Blair. Way One indoor the window Do plus 5 37 onda plus minus plus. So that this? Plus four times 65 30 minus six. So there s 24. So this value comes out to be but again condition. So, as I can see, this value comes out a week for one toe. So that is the value of the determinant of this given metrics.
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