Given that vec{a}=langle 10,4rangle and vec{n}=langle 3,9rangle find -4 vec{a}+5 vec{n}

Question

Accepted Answer

Step:1 ：We are given two vectors, (vec{a} = langle 10,4 rangle) and (vec{n} = langle 3,9 rangle).Step:2 ：We are asked to find the result of the operation (-4 vec{a} + 5 vec{n}).Step:3 ：To do this, we first multiply each vector by its corresponding scalar. This gives us (-4 vec{a} = langle -40,-16 rangle) and (5 vec{n} = langle 15,45 rangle).Step:4 ：We then add these two vectors together to get the result. This gives us (langle -40,-16 rangle + langle 15,45 rangle = langle -25,29 rangle).Step:5 ：So, the result of the operation (-4 vec{a} + 5 vec{n}) is the vector (boxed{langle -25,29 rangle}).

Answer

Step: 1 ：We are given two vectors, (vec{a} = langle 10,4 rangle) and (vec{n} = langle 3,9 rangle).Step: 2 ：We are asked to find the result of the operation (-4 vec{a} + 5 vec{n}).Step: 3 ：To do this, we first multiply each vector by its corresponding scalar. This gives us (-4 vec{a} = langle -40,-16 rangle) and (5 vec{n} = langle 15,45 rangle).Step: 4 ：We then add these two vectors together to get the result. This gives us (langle -40,-16 rangle + langle 15,45 rangle = langle -25,29 rangle).Step: 5 ：So, the result of the operation (-4 vec{a} + 5 vec{n}) is the vector (boxed{langle -25,29 rangle}).

Given that $\vec{a} = ⟨ 10, 4 ⟩$ and $\vec{n} = ⟨ 3, 9 ⟩$ find $- 4 \vec{a} + 5 \vec{n}$

Answer

Popular Problems

Given that a→=⟨10,4⟩ and n→=⟨3,9⟩ find −4a→+5n→

Answer

Popular Problems

Given that $\vec{a} = ⟨ 10, 4 ⟩$ and $\vec{n} = ⟨ 3, 9 ⟩$ find $- 4 \vec{a} + 5 \vec{n}$