Question

unsure what to do here

The frame shown in the diagram has force Papplied horizontally at point B. Point A is pinned and point Eis on rollers. Determine the internal forces Fand Vand the internal moment Mat point J. Force P equals 1300 N. 150 mm 250 mm P с 200 mm D 30 E 200 mm 150 mm Calculate the absolute value in N of the reaction at point A (Type in an integer.) Calculate the absolute value in N of the internal shear force Vat point (Type in an integer.) Calculate the absolute value in N of the axial force Fat point (Type in an integer) Calculate the absolute value in N-m of the internal moment Mat point (Type in an integer.) The absolute value of the reaction at point Als N N The absolute value of the internal shear force V at point is N The absolute value of the axial force Fat point Jis N-m The absolute value of the internal moment M at point is

Answer 1

9 Az isomm 250 ma P doomm E 150 mit Efx=0 AxTNE = P = A x=P-NE NE MACO P x2 50 = NEX 450 200 mm o Boho NE = 1300x250 450 Ax=(1300-722)N - 578N 7 220 22 N {ty=0. @janta Oxford

Į Ay=0 • A2 = STEN OM Efno = 578 + Vzo >>V=-578N Egz0N=0 MARO = M =-86.7N-m M + 578 x 150_0 looo RA 2578N Internal Shearforce (V) = 5780 Axial force fats Absolute value of Internal moment at at poins ON 86.7 Nm