Mathematics · JEE

Medium Vectors and scalars, the addition of vectors MCQs for JEE

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Q1MathsUnit 12: Vector Algebra
Let ABC\mathrm{ABC} be a triangle and let S\mathrm{S} be its circumcentre and O\mathrm{O} be its orthocentre. The SA+SB+SC=\overline{\mathbf{S A}}+\overline{\mathbf{S B}}+\overline{\mathbf{S C}}=
Q2MathsUnit 12: Vector Algebra
Six vectors, a through f have the magnitudes and directions indicated in the figure. Which of the following statements is true?
Q3MathsUnit 12: Vector Algebra
A zero vector has
Q4MathsUnit 12: Vector Algebra
The vector a+b\vec{a}+\vec{b} bisects the angles between the vectors a\vec{a} and b\vec{b} if
Q5MathsUnit 12: Vector Algebra
Three vectors A,B\vec{A}, \vec{B} and C\vec{C} are as shown in figure. If magnitude of A\vec{A} is 4m4 \mathrm{m} and A+B+C=0,\vec{A}+\vec{B}+\vec{C}=0, then the magnitude of B\vec{B} and C\vec{C} are respectively
Q6MathsUnit 12: Vector Algebra
Assertion A vector cannot be divided by other Vector. Reason A vector can be dived by a scalar.
Q7MathsUnit 12: Vector Algebra
If a\vec{a} and b\vec{b} are non-collinear vectors and A=(p+4q)a+(2p+q+1)b\boldsymbol{A}=(\boldsymbol{p}+\mathbf{4} \boldsymbol{q}) \boldsymbol{a}+(\boldsymbol{2} \boldsymbol{p}+\boldsymbol{q}+\mathbf{1}) \boldsymbol{b} B=(2p+q+2)a+(2p3q1)b\boldsymbol{B}=(-\mathbf{2} \boldsymbol{p}+\boldsymbol{q}+\mathbf{2}) \boldsymbol{a}+(\mathbf{2} \boldsymbol{p}-\boldsymbol{3} \boldsymbol{q}-\mathbf{1}) \boldsymbol{b} then determine pp and q,q, so that 3A=3 A= 2B2 B
Q8MathsUnit 12: Vector Algebra
In a trapezium, the vector BC=λAD\overline{B C}=\lambda \overline{A D} and Pˉ=AC+BD=μAD,\bar{P}=\overline{A C}+\overline{B D}=\mu \overline{A D}, then

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