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Example Questions
Example Question #11 :Vector
Expressin vector form.
None of the above
In order to expressin vector form, we will need to map its,, and系数对其-,-, and-coordinates.
Thus, its vector form is
.
Example Question #12 :Vector
Expressin vector form.
None of the above
In order to expressin vector form, we will need to map its,, and系数对其-,-, and-coordinates.
Thus, its vector form is
.
Example Question #13 :Vector
What is the vector form of?
None of the above
To find the vector form of, we must map the coefficients of,, andto their corresponding,, andcoordinates.
Thus,becomes.
Example Question #14 :Vector
What is the vector form of?
None of the above
To find the vector form of, we must map the coefficients of,, andto their corresponding,, andcoordinates.
Thus,becomes.
Example Question #15 :Vector
What is the vector form of?
Given, we need to map the,, andcoefficients back to their corresponding,, and-coordinates.
Thus the vector form ofis.
Example Question #16 :Vector
What is the vector form of?
None of the above
Given, we need to map the,, andcoefficients back to their corresponding,, and-coordinates.
Thus the vector form ofis.
Example Question #17 :Vector
What is the vector form of?
Given, we need to map the,, andcoefficients back to their corresponding,, and-coordinates.
Thus the vector form ofis
.
Example Question #18 :Vector
What is the vector form of?
None of the above
Given, we need to map the,, andcoefficients back to their corresponding,, and-coordinates.
Thus the vector form ofis
.
Example Question #19 :Vector
What is the vector form of?
None of the above
Given, we need to map the,, andcoefficients back to their corresponding,, and-coordinates.
Thus the vector form ofis
.
Example Question #20 :Vector
What is the dot product ofand?
The dot product of two vectors is the sum of the products of the vectors' corresponding elements. Givenand, then:
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