Find the angle between the vectors v=-5\sqrt{3}i+5j and w=5i
Aug 13, 2021 #1 brinlin 13 0 Find the angle between the vectors \(\displaystyle v=-5\sqrt{3}i+5j\) and \(\displaystyle w=5i\)
Aug 13, 2021 #2 skeeter 1,104 1 I'd use the dot product formula ... $\cos{\theta} = \dfrac{\vec{v} \cdot \vec{w}}{|v| \, |w|}$
Aug 16, 2021 #4 skeeter 1,104 1 to calculate the dot product of two vectors given in component form … $(a \vec{i} + b \vec{j}) \cdot (c \vec{i} + d \vec{j}) = ac + bd$ … note the dot product is a scalar quantity
to calculate the dot product of two vectors given in component form … $(a \vec{i} + b \vec{j}) \cdot (c \vec{i} + d \vec{j}) = ac + bd$ … note the dot product is a scalar quantity
Aug 17, 2021 #5 HOI 923 2 brinlin said: when we use the dot product formula. What would we plug in for v and w. ? YOU said, in your first post that $v= -5\sqrt{3}i+ 5j$ $w= 5i$.
brinlin said: when we use the dot product formula. What would we plug in for v and w. ? YOU said, in your first post that $v= -5\sqrt{3}i+ 5j$ $w= 5i$.