How to convert equation of a plane from cartesian to vector form?
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Question: Find the vector equation of a plane whose normal is by 5i^+3j^–2hatk and is at a distance of 9 / 38−−√ from the origin.
Answer: We have the normal vector as
n⃗ =5i^+3j^–2k^
To find the unit vector –
n^=n⃗ /|vecn|=5i^+3j^–2k^/(25+9+4)−−−−−−−−−−√=5i^+3j^–2k^/38−−√
Thus, we shall now use the formula for the vector equation of a plane in normal form and derive at the required equation –
n⃗ =r⃗ .(538−−√i^+338−−√j^+−238−−√
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