"If FR is the resultant of vectors addition FR=F1+F2. Make use of the component that resolved in Question 1. Use the component method to obtain the expression FR in terms of the x and y components" HINT: FR = Square root [(FR(x))^2 + (FR(y))^2]
Hello, I have a question.
Question: "If FR is the resultant of vectors addition FR=F1+F2. Make use of the component that resolved in Question 1. Use the component method to obtain the expression FR in terms of the x and y components" HINT: FR = Square root [(FR(x))^2 + (FR(y))^2]
Would it be correct if I write the answer as FR=Square root [(m)^2 + (m)^2]
according to the attachment, question 1 which I resolved already, x axis I got m1 = m2 and for y axis, m= (m1+m2)sin theta
----------------------------------------------------------------------------------
Question 1 (for reference ): Draw the geometry diagram of vectors, explain how the tension of vectorsF1andF2(Figure L2-2) acts on the hanging unknown mass. To explain this, you may express the resolved components F1x, F1y, F2x, F2yin terms of m1, m2, gand Ө. (Assuming Ө1≈Ө2=Ө)
Attachments: picture, and Question 1 which I already resolved.
-----------------------------------------------------------------------------------
Step by step
Solved in 2 steps with 1 images
