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Example Questions
Example Question #11 : Vectors
Express in vector form.
None of the above
In order to express in vector form, we will need to map its , , and coefficients to its -, -, and -coordinates.
Thus, its vector form is
.
Example Question #12 : Vectors
Express in vector form.
None of the above
In order to express in vector form, we will need to map its , , and coefficients to its -, -, and -coordinates.
Thus, its vector form is
.
Example Question #31 : Linear Algebra
What is the vector form of ?
None of the above
To find the vector form of , we must map the coefficients of , , and to their corresponding , , and coordinates.
Thus, becomes .
Example Question #14 : Vectors
What is the vector form of ?
None of the above
To find the vector form of , we must map the coefficients of , , and to their corresponding , , and coordinates.
Thus, becomes .
Example Question #15 : Vectors
What is the vector form of ?
Given , we need to map the , , and coefficients back to their corresponding , , and -coordinates.
Thus the vector form of is .
Example Question #17 : Vectors
What is the vector form of ?
None of the above
Given , we need to map the , , and coefficients back to their corresponding , , and -coordinates.
Thus the vector form of is .
Example Question #18 : Vectors
What is the vector form of ?
Given , we need to map the , , and coefficients back to their corresponding , , and -coordinates.
Thus the vector form of is
.
Example Question #11 : Vector
What is the vector form of ?
None of the above
Given , we need to map the , , and coefficients back to their corresponding , , and -coordinates.
Thus the vector form of is
.
Example Question #22 : Vectors
What is the vector form of ?
None of the above
Given , we need to map the , , and coefficients back to their corresponding , , and -coordinates.
Thus the vector form of is
.
Example Question #23 : Vectors
What is the dot product of and ?
The dot product of two vectors is the sum of the products of the vectors' corresponding elements. Given and , then:
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