Resolving a Vector

Which is the correct math for converting this vector to component form?

• $<8\cos56\degree,8\sin56\degree>$

• $<8\sin56\degree,8\cos56\degree>$

• $<56\cos8\degree,56\sin8\degree>$

• $<56\sin8\degree,56\cos8\degree>$

Tags

CCSS.HSN.VM.A.2

What is the component form of this vector? Round to 3 decimal places. Make sure you are in degree mode.

(a)  

Tags

CCSS.HSN.VM.A.2

What is the component form of this vector? Round to 3 decimal places. Make sure you are in degree mode.

• $<3.473,\ -3.597>$

• $<-3.473,\ 3.597>$

• $<-135.482,\ 11.766>$

• $<-3.597,\ 3.473>$

• $<-5,5>$

Tags

CCSS.HSN.VM.A.2

Which is the correct math for converting this vector to component form?

• $<7\cos36\degree,\ 7\sin36\degree>$

• $<7\cos144\degree,\ 7\sin144\degree>$

• $<36\cos7\degree,\ 36\sin7\degree>$

• $<144\cos7\degree,\ 144\sin7\degree>$

Tags

CCSS.HSN.VM.A.2

Which is the correct math for converting this vector to component form?

•  $<10\cos58\degree,10\sin58\degree>$  

•  $<10\cos238\degree,10\sin238\degree>$  

•  $<10\cos122\degree,10\sin122\degree>$  

•  $<10\cos\left(-58\degree\right),10\sin\left(-58\degree\right)>$  

Tags

CCSS.HSN.VM.A.2

What is the component form of this vector? Round to 3 decimal places. Make sure you are in degree mode.

•  $<3.236,\ -2.351>$  

•  $<2.351,\ -3.236,>$  

•  $<3.236,\ 2.351>$  

•  $<35.912,\ -2.511>$  

•  $<36,\ -4>$  

Tags

CCSS.HSN.VM.A.2

Which could NOT be used to find the component form of this vector?

• $<3\cos310\degree,\ 3\sin310\degree>$

• $<3\cos\left(-50\degree\right),3\sin\left(-50\degree\right)>$

• $<3\cos50\degree,\ 3\sin50\degree>$

Tags

CCSS.HSN.VM.A.2