Answer:
Vector C will be equal to [tex]\bar{C}=6.3i-7.266j[/tex]
Explanation:
It is given two vector A has x and y component as -8.65 cm and 15 cm
So vector A can be represented as [tex]\bar{A}=-6.5i+15j[/tex]
And vector B has x and y component as 12.4 cm and -6.8 cm
So vector B can be represented as [tex]\bar{B}=12.4i-6.80j[/tex]
According to question [tex]\bar{A}-\bar{B}+3\bar{C}=0[/tex]
[tex]-6.5i+15j-(12.4i-6.8j)+3\bar{C}=0[/tex]
[tex]3\bar{C}=18.9i-21.8j[/tex]
[tex]\bar{C}=6.3i-7.266j[/tex]
So vector C will be equal to [tex]\bar{C}=6.3i-7.266j[/tex]
Answer:
The components of vector C are:
Cx = 7 cm
Cy = -7.27 cm
Explanation:
Please look at the solution in the attached Word document
