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The MCQ: *Direction of the resultant of two vectors is given by*; "Vector Addition by Rectangular Components" App Download (Free) with answers cos^{-1}(a_{y} + b_{y}/a_{x} + b_{x}), cos^{-1}(a_{x} + b_{y}/a_{y} + b_{x}), tan^{-1}(a_{y} + b_{y}/a_{x} + b_{x}) and tan^{-1}(a_{y} - b_{y}/a_{x} - b_{x}) to learn distance learning courses. Practice vector addition by rectangular components quiz questions, download Amazon eBook (Free Sample) for best online colleges for teaching degree.

**MCQ 1**: Direction of the resultant of two vectors is given by

A) cos^{-1}(A_{y} + B_{y}/A_{x} + B_{x})

B) cos^{-1}(A_{x} + B_{y}/A_{y} + B_{x})

C) tan^{-1}(A_{y} + B_{y}/A_{x} + B_{x})

D) tan^{-1}(A_{y} - B_{y}/A_{x} - B_{x})

c

**MCQ 2**: Vector's x-components are represented by the formula of

A) A_{x} + B_{x}

B) A_{x} + B_{y}

C) A_{x} - B_{x}

D) A_{x} - B_{y}

a

**MCQ 3**: The y-components of the vectors are represented by the formula of

A) A_{y} + B_{y}

B) A_{y} - B_{y}

C) A_{y} + B_{x}

D) A_{y} - B_{x}

a

**MCQ 4**: The x-components of the vectors are represented by the

A) subtraction of x-components

B) subtraction of y-components

C) sum of x-components

D) sum of y-components

c

**MCQ 5**: Resultant magnitude of two vectors is given by the formula

A) √((A_{x} + B_{x})² + (A_{y} + B_{y})²)

B) √((Ax + By) + (Ay + Bx))

C) √((Ax + Bx)-(Ay + By))

D) √((Ax-Bx) + (Ay-By))

a

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