Select the correct vocabulary word to label the image. Socks.png

A sphere with a volume of 5.00 × 10-7 m3 is dropped to the bottom of a graduated cylinder filled with mercury where the pressure is 3.10 × 104 N/m2 greater than at the surface and the sphere volume decreases where the change in volume of the sphere is 2.80 × 10-10 m3.   What is the bulk modulus of the sphere material?

Calculate the energy consumption (Work) of a toaster oven with a power draw of 1.40 kW when it is used for 5.80 minutes.

A skier starts from rest and slides down a frictionless slope. The slope is 15 m long and makes a 25° angle with the horizontal. What is the skier’s speed at the bottom of the slope?

A truck with a translational speed of 15.0 m/s rounds a curve with a radius of 6.50 m. Calculate the angular speed (units: radians per second).    NOTE: Watch correct use of rounding and significant figures Enter numerical answer in proper decimal format, not scientific notation Do not enter units with the answer  

A 1.25 × 103 g object is moving at 11.5 m/s. Calculate the momentum of the object (units: kg⋅m/s)?   NOTE: Watch correct use of rounding and significant figures Enter numerical answer in proper decimal format, not scientific notation Do not enter units with the answer  

A stick and ball model pictured below, is oriented as follows along the x-axis: mass 2m is at the origin mass m is at x = 1.0 meter mass 3m is at x = 2.0 meter Where m = 5.0 kg What is the moment of inertia of this model about the vertical axis (dashed line)?   

Dave accelerates a box across a smooth friction-less horizontal surface over a distance of 15.0 m with a constant 38.0 N force angled at 25.0° above the horizontal. How much work (units: J) does Dave do on the box? NOTE: Watch correct use of rounding and significant figures Enter numerical answer in proper decimal format, not scientific notation Do not enter units with the answer  

Find f'(4) given:g(4) = 3 g'(4) = -6 h(4) = -1 h'(4) = 5   f(x) = h(x) / g(x) Click ‘True’ when finished

Show how to find the derivative of tan (x). You must use the limit definition of the derivative for this problem.   Click ‘True’ when finished