## Can you combine three vectors with different magnitudes to get zero?

Answer : It is impossible to add two vectors of equal magnitudes to zero. To get zero, you can add three vectors with equal magnitudes. These vectors are viewed as having their tails at a single point, with each angle being 120 degrees relative to the others. Their resultant in this scenario will be zero.

** Can the sum of the magnitudes from two vectors be calculated? **

Can the magnitude of the product of two vectors exceed the sum of their individual magnitudes? No. If the vectors are in the same direction, the sum may equal the sum of all the magnitudes. If they don’t, the magnitude of sum will be lower than the sum of magnitudes.

** Can two vectors produce a result that is zero? **

yes if the vectors have equal magnitude and direction.

### What is the result of multiplying vectors with real positive numbers?

Explanation. A vector is multiplied with a positive number (for instance 2, 3, 5, 60 units etc.). or a scalar, its magnitude is not changed but its direction remains unchanged.

** Can you find two vectors of different lengths with a vector sum equal to zero? **

If the lengths of the two vectors are different, the vector sum will not equal zero. Because the vector’s length is a measure of its magnitude. If two vectors have different magnitudes, and if they can be summed up to not equal zero. We cannot therefore sum vectors of different lengths.

**Is it logical to state that a vector has a negative value Why? **

Yes, it is logical to say that a vector has a negative value.

Can you find a vector quantity with a magnitude of zero in

Simply put, a vector cannot have magnitude zero if its components are not zero. This holds true for rectangular components of vector. However, vectors can have magnitudes of zero for non-rectangular components even though their components may be different.

** Can the magnitude of a Vector be lower than its components? **

– A vector can have a positive or negative magnitude. If all its components are equal in magnitude, a vector’s magnitude cannot be zero. A vector’s magnitude can not be lower than its sum of its components.

** What is the minimum number possible of equal forces whose vector sum can equal zero? **

three