oringwrapperKalendar My MCBS Library English (en) -The answers of the following (i) scalar product and (ii) vector product of unit vectors is(i) Scalar product- i.)(ii) Vector product -ixja. a) both are zerob. b) both are 1c. C) (i) zero and (ii) k(unit vector)d. d) (i) k(unit vector) and (ii) zeroIf two given vectors can be represented both in magnitude and direction as the two sides of a triangle , taken in thesame order, then the third side of the triangle that is taken in opposite order can represent the resultant of the twogiven vectors both in magnitude and direction. This statement is known asa. a) the triangular law of vector additionb. b) the parallelogram law of vector additionC. c) the polygon law of vector additiond. d) none of the above33°C SunnyRGLL近

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The answers of the following (i) scalar product and (ii) vector product of unit vectors is (i) Scalar product - i.) (ii) Vector product -ixj a. a) both are zero b. b) both are 1 c. c) (i) zero and (ii) k(unit vector) d. d) (i) k(unit vector) and (ii) zero

The answers of the following (i) scalar product and (ii) vector product of unit vectors is (i) Scalar product - i.) (ii) Vector product -ixj a. a) both are zero b. b) both are 1 c. c) (i) zero and (ii) k(unit vector) d. d) (i) k(unit vector) and (ii) zero

Principles of Physics: A Calculus-Based Text

5th Edition

ISBN:9781133104261

Author:Raymond A. Serway, John W. Jewett

Publisher:Raymond A. Serway, John W. Jewett

Chapter10: Rotational Motion

Section: Chapter Questions

Problem 26P

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Kalendar My MCBS Library English (en) -
The answers of the following (i) scalar product and (ii) vector product of unit vectors is
(i) Scalar product- i.)
(ii) Vector product -ixj
a. a) both are zero
b. b) both are 1
c. C) (i) zero and (ii) k(unit vector)
d. d) (i) k(unit vector) and (ii) zero
If two given vectors can be represented both in magnitude and direction as the two sides of a triangle , taken in the
same order, then the third side of the triangle that is taken in opposite order can represent the resultant of the two
given vectors both in magnitude and direction. This statement is known as
a. a) the triangular law of vector addition
b. b) the parallelogram law of vector addition
C. c) the polygon law of vector addition
d. d) none of the above
33°C Sunny
RGLL
近

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