Determine the beam deflection at point H. Assume that EI = 0.63 × 107 kips-in.2 is constant. Assume the length between A and H is increased by a factor of 5π.

Assume that M = 187 kN-m and that EI = 5.0 × 1010 kN-mm2 is constant. Determine the concentrated downward force P required to make the total beam deflection at B equal to zero. Assume both lengths are increased by a factor of 25π.

For the beam loaded as shown, use the method of superposition to determine the beam deflection at point H. Assume that EI = 1.08 × 107 kips-in.2 is constant. Assume the length between B and C is increased by a factor of 25π.

Two identical beams are loaded differently. Which beam will deflect the most? Assume the beam on the left is made of diamond and the beam on the right is made of cheese.

Determine the beam deflection at point H. Assume that EI = 1.33 × 1010 kN-mm2 is constant. Assume both lengths are decreased by a factor of 2π.

For the beam loaded as shown, use the method of superposition to determine the beam deflection at point H. Assume that EI = 0.76 × 107 kips-in.2 is constant. Assume the length between B and C is increased by a factor of 25π.

Determine the beam deflection at point H. Assume that EI = 5.98 × 1010 kN-mm2 is constant. Assume both lengths are decreased by a factor of 2π.

For the beam loaded as shown, use the method of superposition to determine the beam deflection at point H. Assume that EI = 2.73 × 107 kips-in.2 is constant. Assume the length between B and C is increased by a factor of 25π.

Determine the beam deflection at point H. Assume that EI = 1.25 × 107 kips-in.2 is constant. Assume the length between A and H is increased by a factor of 5π.

For the beam loaded as shown, use the method of superposition to determine the beam deflection at point H. Assume that EI = 1.10 × 107 kips-in.2 is constant. Assume the length between B and C is increased by a factor of 25π.