susyq232
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Vector A has a magnitude of 17 (in some unspecified units) and makes an angle of 27° with the x axis, and a vector B has a length of 26 and makes an angle of 75° with the x axis. Find the components of the vector in the following.
(a) C = A + B
( , )
(b) C = A - B
( , )
(c) C = A + 4B
( , )
(d) C= -A-7B
( , )
I did the entire problem and submitted it to webassign and it came back as wrong.
what i first did was draw vector a from the origin pointing up diagnally between the x and y axis. then from the tip of that i connected the tail of b pointing in also up diagnally between the x and y just with a sharper angle ( so the a is shaped like the bottwem half of the symbol '>' and then i added a '/' symbol to the tip)
so that's my picture. then i connected the end of A and the tip of B with a vector C. i then solved all the lengths of the smaller triangles then added ax and bx and ay and by to get the entire c vector's triangle for a+b = c. then i did ax-bx and ay-by to fnd a-b=c and so on.
my answers i got for the problem that webassign says is wrong:
(a) c= a + b
(39,56)
(b) c= a-b
(-7,-25)
(c) c= a + b4
(102,139)
(d) c= -a -7b
(-168,-237)
(a) C = A + B
( , )
(b) C = A - B
( , )
(c) C = A + 4B
( , )
(d) C= -A-7B
( , )
I did the entire problem and submitted it to webassign and it came back as wrong.
what i first did was draw vector a from the origin pointing up diagnally between the x and y axis. then from the tip of that i connected the tail of b pointing in also up diagnally between the x and y just with a sharper angle ( so the a is shaped like the bottwem half of the symbol '>' and then i added a '/' symbol to the tip)
so that's my picture. then i connected the end of A and the tip of B with a vector C. i then solved all the lengths of the smaller triangles then added ax and bx and ay and by to get the entire c vector's triangle for a+b = c. then i did ax-bx and ay-by to fnd a-b=c and so on.
my answers i got for the problem that webassign says is wrong:
(a) c= a + b
(39,56)
(b) c= a-b
(-7,-25)
(c) c= a + b4
(102,139)
(d) c= -a -7b
(-168,-237)
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