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Write the projections of vector r = 3i - 4j + 12 k on the coordinate axes. |
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Answer» x - axis = \(\hat i\) y - axis = \(\hat j\) z - axis = \(\hat k\) Proj \(\vec b\)\(\vec a\) = \(\cfrac{\vec a.\vec b}{|\vec b|^2}\vec b\) Projection along x - axis = \(\cfrac31\hat i\) = 3 \(\hat i\) Projection along y - axis = \(\cfrac{-4}1\hat j\) = -4 \(\hat j\) Projection along z - axis = \(\cfrac{12}1\hat k\) = 12 \(\hat k\) |
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