Step-by-Step Solution Step 1 We are given the value of resultant force ${{\bf{F}}_R} = {{\bf{F}}_1} + {{\bf{F}}_2}$. We are asked to estimate the magnitudes of the resultant force. Step 2 The following is the diagram from the parallelogram law of addition. The diagram of the resultant force is as follows: Step 3 The relation from […]
Step-by-Step Solution Step 1 We are given the value of force $F = 3{\rm{50 lb}}$. We are asked to estimate the magnitudes of the two components of F. Step 2 The relation to convert the force from pound into newton is, Since $1\;{\rm{lb}} = {\rm{4}}{\rm{.448}}\;{\rm{N}}$, then\begin{array}{c} 3{\rm{50 lb}} = \left( {350\;{\rm{lb}} \times \frac{{{\rm{4}}{\rm{.448}}\;{\rm{N}}}}{{1\;{\rm{lb}}}}} \right)\\ =
Solve Prob. 2–4 with F = 350 lb. Read More »
Step-by-Step Solution Step 1 We are given the value of force $F = {\rm{500 N}}$. We are asked to estimate the magnitudes of the two components of F. Step 2 The following is the free body diagram to calculate the magnitude of force related to link AB. To find the magnitude of force we will
Step-by-Step Solution Step 1 We are given the force ${F_R} = {F_1} + {F_2}$,${F_1} = 250\;{\rm{lb}}$ and ${F_2} = 375\;{\rm{lb}}$. We are asked to determine the magnitude and direction of the resultant force. Step 2 The following is the diagram to calculate the projected component of the force. To find the magnitude of the resultant
Step-by-Step Solution Step 1 We are given the force ${F_R} = 500\;{\rm{N}}$ and ${F_1} = 700\;{\rm{N}}$. We are asked to determine the magnitude of force ${\bf{F}}$ and its direction ${\bf{\theta }}$. Step 2 The following is the diagram of the vector component. The following is the diagram of the vector component tail to tail. Step
Step-by-Step Solution Step 1 Given that the angle $\theta $ is $60^\circ $, and the force $F = 450\;{\rm{N}}$. We are required to determine the resultant force and its direction measured counter clockwise from the positive $x$ -axis. Step 2 We have to make the parallel lines from the force vectors to get a parallelogram.
