All Calculus 2 Resources
Example Questions
Example Question #546 : Parametric, Polar, And Vector
What is the norm of the vector
?
In order to find the norm of a vector, we must first find the sum of the squares of the vector's elements and take the square root of that sum. Given , then:
Example Question #41 : Vector Calculations
What is the norm of the vector
?
In order to find the norm of a vector, we must first find the sum of the squares of the vector's elements and take the square root of that sum. Given , then:
Example Question #548 : Parametric, Polar, And Vector
What is the norm of the vector
?
In order to find the norm of a vector, we must first find the sum of the squares of the vector's elements and take the square root of that sum. Given , then:
Example Question #549 : Parametric, Polar, And Vector
What is the norm of
?
In order to find the norm of a vector, we must first find the sum of the squares of the vector's individual elements and then take the square root of that sum. Given
,
Example Question #42 : Vector Calculations
What is the norm of
?
In order to find the norm of a vector, we must first find the sum of the squares of the vector's individual elements and then take the square root of that sum. Given
,
Example Question #41 : Vector Calculations
What is the norm of
?
In order to find the norm of a vector, we must first find the sum of the squares of the vector's individual elements and then take the square root of that sum. Given
,
Example Question #552 : Parametric, Polar, And Vector
Find the cross product of
and .
None of the above
In order to find the cross product of two three-dimensional vectors, we must find the determinant of a matrix comprised of the vectors' elements. That is, if
and , then.
Given
and , the cross product is:
Example Question #553 : Parametric, Polar, And Vector
Find the cross product of
and .
In order to find the cross product of two vectors, we must find the determinant of a matrix comprised of the vectors' elements. That is, if
and , then.
Given
and . the cross product is:
Example Question #551 : Parametric, Polar, And Vector
What is the cross product of
and ?
In order to find the cross product of two three-dimensional vectors, we must find the determinant of a matrix comprised of the vectors' elements. That is, if and
, then
.
Given is: and the cross product
Example Question #555 : Parametric, Polar, And Vector
What is the cross product of
and ?
In order to find the cross product of two three-dimensional vectors, we must find the determinant of a matrix comprised of the vectors' elements. That is, if and
, then
.
Given is: and , the cross product
All Calculus 2 Resources
