Find the magnitude of the vector −2î +  ĵ + 2k̂). (b) Find the magnitude of the vector 3î− 6ĵ + 2k̂). (c) Find the angle between these two vectors. (d) Calculate the vector sum of the vectors. (e) Calculate the dot product of the vectors. (f) Calculate the cross product of the vectors.

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Chapter2: Vectors
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2. (a) Find the magnitude of the vector −2î +  ĵ + 2). (b) Find the magnitude of the vector 3î− 6ĵ + 2). (c) Find the angle between these two vectors. (d) Calculate the vector sum of the vectors. (e) Calculate the dot product of the vectors. (f) Calculate the cross product of the vectors.

Need help with d to f. Attach here are the given and answers to previous questions.

 

 

Hello. Since your question has multiple sub-parts, we will solve first three sub-parts for you. If
you want remaining sub-parts to be solved, then please resubmit the whole question and
specify those sub-parts you want us to solve.
Step 2
(a). Find the magnitude of given vector -21 + ĵ+ 2k
magnitude =V(-2)² + (I)² + (2)?
Magnitude=3
(b). Find out the given vector 31- 6j + 2k
Magnitude=V(3)? +(-6)² + (2)²
=V9 + 36+4
=V49
Magnitude=7
Step 3
(c). Find out the angle between two vectors, will be 0
cose:
(-2+ j+ 2k).(3M– 6j + 2k)
6-6+4
3x7
cose=
0=cos (#)
0=1.96
The angle between two vectors will be 1.96
Transcribed Image Text:Hello. Since your question has multiple sub-parts, we will solve first three sub-parts for you. If you want remaining sub-parts to be solved, then please resubmit the whole question and specify those sub-parts you want us to solve. Step 2 (a). Find the magnitude of given vector -21 + ĵ+ 2k magnitude =V(-2)² + (I)² + (2)? Magnitude=3 (b). Find out the given vector 31- 6j + 2k Magnitude=V(3)? +(-6)² + (2)² =V9 + 36+4 =V49 Magnitude=7 Step 3 (c). Find out the angle between two vectors, will be 0 cose: (-2+ j+ 2k).(3M– 6j + 2k) 6-6+4 3x7 cose= 0=cos (#) 0=1.96 The angle between two vectors will be 1.96
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