how does multiplying a vector by a scalar value of -pi change the vector?
a) the vector will change direction and increase in magnitude.
b) the vector will change direction and decrease in magnitude.
c) the vector will not change direction but will increase in magnitude.
d) the vector will not change direction but will decrease in magnitude.

Question

28-04-2017
Mathematics

contestada

how does multiplying a vector by a scalar value of -pi change the vector?
a) the vector will change direction and increase in magnitude.
b) the vector will change direction and decrease in magnitude.
c) the vector will not change direction but will increase in magnitude.
d) the vector will not change direction but will decrease in magnitude.

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lukethyboss lukethyboss · Answer 1 · 2017-04-28T21:45:14+02:00

lukethyboss lukethyboss

28-04-2017

i believe the answer to your question is A

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swapnalimalwadeVT swapnalimalwadeVT · Answer 2 · 2022-04-27T08:13:55+02:00

The multiplying a vector by a scalar value of -pi changes the vector will change direction and increase in magnitude.

We have to multiply a vector by a scalar value of -pi to change the vector.

What is multiplying a vector by a scalar?

The magnitude of the vector changes in accordance with the magnitude of the scalar but the direction of the vector remains unchanged.

Multiplying a vector by a scalar value will make the vector shorter or larger, depending on whether the absolute value of the scalar value is less or greater than 1.

In addition, negative scalar values make a vector point in the opposite direction.

Therefore option a is correct.

To learn more about the scalar visit:

https://brainly.com/question/356987