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# Common Core Standard HSN-VM.B.4a Questions

Add vectors end-to-end, component-wise, and by the parallelogram rule. Understand that the magnitude of a sum of two vectors is typically not the sum of the magnitudes.

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Grade 11 Vectors CCSS: HSN-VM.B.4, HSN-VM.B.4a
If vector $vec(m) = << -2,4 >>$ and vector $vec(n) = << 6,-8 >>$, what is the result of $vec(m) + vec(n)$ ?
1. $<< -6,14 >>$
2. $<< -8,12 >>$
3. $<< 2,-2 >>$
4. $<< 4,-4 >>$
Grade 11 Vectors CCSS: HSN-VM.B.4, HSN-VM.B.4a
If vector $vec(v) = << 13,28 >>$ and vector $vec(w) = << 6,14 >>$, what is the result of $vec(v) + vec(w)$ ?
1. $<< -15,-8 >>$
2. $<< -7,-14 >>$
3. $<< 7,14 >>$
4. $<< 19,42 >>$
Grade 11 Vectors CCSS: HSN-VM.B.4, HSN-VM.B.4a
If vector $vec(m) = << 1,8 >>$ and vector $vec(n) = << 4,7 >>$, what is the result of $vec(m) + vec(n)$ ?
1. $<< 5,15 >>$
2. $<< 3,-1 >>$
3. $<< 3,1 >>$
4. $<< 9,11 >>$
Grade 11 Vectors CCSS: HSN-VM.B.4, HSN-VM.B.4a
If vector $vec{t} = < 13,28 >$ and vector $vec{r} = < -13,-28 >$, what is the result of $vec{t} + vec{r}$ ?
1. $< -26,-56 >$
2. $< 0,0 >$
3. $< 26,56 >$
4. $< 41,-41 >$
Grade 11 Vectors CCSS: HSN-VM.B.4, HSN-VM.B.4a
If vector $vec(t) = << 13,28 >>$ and vector $vec(r) = << -13,-28 >>$, what is the result of $vec(r) +vec(t)$ ?
1. $<< -26,-56 >>$
2. $<< 0,0 >>$
3. $<< 26,56 >>$
4. $<< 41,-41 >>$
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