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Q: What is the z component?
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Ten vectors addtogether to give zero resultant it is possible that nine of this vectors are in the same plane but the tenth not on this plane?

No. Let's assume the plane has coordinates x and y; the vector outside the plane has a component for the z-coordinate. In that case, another vector (or several) must also have a component in the z-coordinate, to compensate.No. Let's assume the plane has coordinates x and y; the vector outside the plane has a component for the z-coordinate. In that case, another vector (or several) must also have a component in the z-coordinate, to compensate.No. Let's assume the plane has coordinates x and y; the vector outside the plane has a component for the z-coordinate. In that case, another vector (or several) must also have a component in the z-coordinate, to compensate.No. Let's assume the plane has coordinates x and y; the vector outside the plane has a component for the z-coordinate. In that case, another vector (or several) must also have a component in the z-coordinate, to compensate.


How do you find the y-component of a vector if you are given x-component and z-component?

You don't. Knowing two of the vector's orthogonal components doesn't tell you what the third one is. It could be absolutely anything.


Why must you rationalize complex numbers and not divide them?

Since a Complex number has a real component and an imaginary component, it would be like trying to divide z / (2x + 3y)


Which is the component form of the vector that describes the straight path of a vehicle from Scan City to Pottsville?

The component form of a vector is expressed as (x, y, z) where x, y, and z are the distances traveled in the x, y, and z directions respectively. To determine the component form of the vector from Scan City to Pottsville, you would need to know the specific directions and distances traveled in each coordinate axis between the two locations.


Vector quantity will be described numerically or graphically?

it can be described in both. when graphically, it will be represented by an arrow in the direction of the vector and have the magnitude either written by it or you will have the arrow drawn to scale for the magnitude (length) of the arrow. numerically, you can break it down into its x, y, and z components and put them in from of i, j, and k respectively. ex a vector with x component of 3, y component of 2 and z component of 4 can be written as 3i +2j +4k


How do you find sum of both vector?

Two methods can be used for vector addition. (1) Graphically. Place the vectors head-to-tail, without changing their direction or size. (2) Analytically, that is, mathematically. Add the x-component and the y-component separately. The z-component too, if the vectors are in three dimensions.


Why the resistance value not consider for the power formula?

If you ar referring to the power transfer equation, P = V1*V2/Z, it should be considered in Z, but often the resistance component is small so it can be neglected without serious error.


Which is more 111 ounces or 7 pounds?

7 pounds


What is a direction component?

A direction component is a structural element in a vector that specifies movement or orientation in space, typically represented by coordinates in a specific axis system (e.g., x, y, z). It is used to indicate the magnitude and orientation of a vector, providing information on how to move or position an object in a particular direction.


Formula to calculate magnitude of the resultant vector?

Magnitude of the resultant vector = Square root of[ (sum of x-components of all component vectors)2 plus(sum of y-components of all component vectors)2plus (sum of z-components of all component vectors)2 ]


Could the Aztecs receive help when they were chosen to be leader?

No, from whom would they get help.


If a complex number z is a root of a polynom with real numbers as Coefficients then z roof is also a root of a polynom and why?

Yes, it is. The reason is somehow related to symmetry, but the exact explanation is probably more complicated.It is related to symmetry. All the coefficients of a polynomial are linked to the roots of the polynomial. In order that it has only real coefficients, all imaginary components have to be "cancelled" out.Meaning the complex number with the form: a+bi, "needs" that b will be 0, and thenz=a+bi => z=a+0i => z=az` defined with the form a-bi, but since b is joint in both of these complex numbers then z`=a-bi => z`=a-0i => z`=a.In other words, reversed way of looking at it: The only way for the imaginary component of z to be eliminated is if its conjugate, z roof, is a root.z and its complex