Finding the Angle between a Line and a Plane
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- Опубликовано: 26 авг 2024
- Here you are shown how to find an acute angle between a line and a plane using the scalar product (or dot product).
Related Tutorials:
Cartesian form of a line: • Vectors : Cartesian Eq...
Parametric form of a line: • Vectors - Equation of ...
Scalar product form of a plane: • Planes - Scalar Produc...
Cartesian form of a plane: • Cartesian form of a Pl...
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I love your content and am a huge fan. My double Mathematics A-level class wouldnt get by without you. Many thanks always!
Jacques Marquis as a member of said class I can verify
Thank you and I wish you and all your classmates every success.
To find theta couldn't you have just used sin(theta) instead of cos(alpha) in the equation?
Wow thanks, we just did this in class today and this is an excellent plenary for me!
I love your explanation
Thank you
Hey man, I missed this lesson at school and your video just saved me. Appreciate it!!
thankyou so much!!
like the way you present with the split screen with theory and then an example.
Great video sir. Thank you
Love from india🇮🇳♥️
Thanks!
Thanks
where can i find practice questions on this topic
I don't understand something:why do we need a normal vector?isn't the angle between a line and a plane,the angle between the direction vector of the line and ANY VECTOR in the plane?
We dont know any vectors that are inside the plane. But we can easily tell its normal vector from the equation of the plane.
I didn’t Morgz knew math
you have the most modern british accent I've ever heard