Consider the line L(t)=⟨−2−5t,2−2t⟩L(t)=⟨−2−5t,2−2t⟩. Then: L is to the line ⟨1−7.5t,2−3t⟩⟨1−7.5t,2−3t⟩ L is to the line ⟨t,1−2t⟩⟨t,1−2t⟩ L is to the line ⟨−3−6t,3+15t⟩⟨−3−6t,3+15t⟩ L is to the line ⟨5t−3,2t−2⟩⟨5t−3,2t−2⟩ Answer options are Perpendicular parlell or neither
Consider the line L(t)=⟨−2−5t,2−2t⟩L(t)=⟨−2−5t,2−2t⟩. Then:
| L is | to the line ⟨1−7.5t,2−3t⟩⟨1−7.5t,2−3t⟩
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| L is | to the line ⟨t,1−2t⟩⟨t,1−2t⟩
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| L is | to the line ⟨−3−6t,3+15t⟩⟨−3−6t,3+15t⟩
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| L is | to the line ⟨5t−3,2t−2⟩⟨5t−3,2t−2⟩
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Answer options are Perpendicular parlell or neither
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What is Parametric Equation:
Equation of this sort, known as a parametric equation, uses an independent variable, known as a parameter, and dependent variables, which are continuous functions of the parameter and independent of other variables, are defined. When necessary, more than one parameter can be used.
Given:
Given line is .
To Determine:
We determine whether this line is perpendicular, parallel or skewed to the given lines.
Step by step
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