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2nd Year Math Chapter 7 Vectors MCQs With Answers

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You can get the important 2nd Year Math Chapter 7 Vectors MCQs With Answers here. This is the last chapter of 2nd-year Maths and is the most important one. There are some important concepts in this chapter including the introduction of vectors and scalars, types of vectors, the ratio formula, the Introduction of vectors in space, the scalar product of two vectors, the vector product of two vectors, and the scalar triple product of vectors. So, in order to prepare for these important topics, these MCQs will give you good help. These 2nd Year Maths Chapter 7 MCQs will help you to check the important MCQs and hence they are very important. Here below, there is a quiz given. After solving the quiz, you can check the answers that will help you to improve the mistakes. So, let’s check the MCQs.

2nd Year Math Chapter 7 Vectors MCQs With Answers

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2nd Year Math Chapter 7

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1. The angles α, β, and γ which a non-zero vector r makes with x-axis, y-axis and z − axis respectively are called_____________ of r.

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2. u = 2i + 3j + k,v = −6i − 9j − 3k are _________vectors.

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3. The lines joining the mid-points of any two sides of a triangle is always _____to the third side.

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4. If the dot product of two vectors is zero, then the vectors must be

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5. If u = 3i − j + 2k then [3,-1,2] are called ____________ of u .

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6. The vector whose initial point is at the origin and terminal point is P, is called

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7. Which of the following can be the direction angles of some vector

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8. If the terminal point B of the vector AB coincides with its initial point A, then |AB| = |BB| =

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9. Two vectors are said to be negative of each other if they have the same magnitude and __________direction.

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10. In space the vector j can be written as

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11. In space the vector i can be written as

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12. A point P in space has __________ coordinates.

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13. If the cross product of two vectors is zero, then the vectors must be

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14. Parallelogram law of vector addition to describe the combined action of two forces, was used by

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15. If θ be the angle between two vectors a and b, then the projection of b along a is

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16. In space the vector k can be written as

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17. If θ is the angle between two vectors a and b, then cosθ =

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18. The vector whose magnitude is 1 is called

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19. Measures of direction angles α, β and γ are

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20. The measure of angle θ between two vectors is always.

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