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Unit vector perpendicular to the vectors i, k is

Mathematics

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here are the solutions for questions 35, 36, 42, 43, and 44.

Question 35:
Unit vector perpendicular to the vectors i^\hat{i}, k^\hat{k} is

To find a vector perpendicular to two given vectors, we compute their cross product.
Let u⃗=i^\vec{u} = \hat{i} and v⃗=k^\vec{v} = \hat{k}.

Step 1: Calculate the cross product u⃗×v⃗\vec{u} \times \vec{v}.

u⃗×v⃗=i^×k^\vec{u} \times \vec{v} = \hat{i} \times \hat{k}

Using the right-hand rule or the determinant formula:

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