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The gutter and smooth drainpipe in Fig. P6.47 remove rainwater from the roof of a building. The smooth drainpipe is 7 cm in diameter.
(a) When the gutter is full, estimate the rate of draining.
(b) The gutter is designed for a sudden rainstorm of up to 5 inches per hour. For this condition, what is the maximum roof area that can be drained successfully?
a garden hose is open at one end and capped closed at the other. a swimmer in an above-ground pool fills the hose with
A particular grade of Nitinol SMA is capable of upto 6% strain recovery and develops an internal restoration stress of upto 300 MN m-2. Estimate the amount of force and distance of travel that could be triggered by warming a rod
the concrete slab of the basement is 11 m long 8 m wide and 0.20 m thick. during the winter temperatures are nominally
argon at 2mpa and 500oc enters an isentropic turbine. the temperature of argon at the outlet is 20oc. determine the
Your task is to find a structure / machine that has some biological component to it from the world of nature or sports and analyse it using math based equations.
When the spring has been compressed enough to store 11.5 J of potential energy in it, the mass is suddenly released from rest. Find the greatest speed the mass reaches. When does th is occur?
Describe a specific web or mobile application's purpose. How is it used? What changes has it brought about to its users? What are some likely future uses and enhancements?
Calculate the volume modulus of elasticity K for the steel.
1. what is meant by toughness? how does it differ from strength?2. why is there a transition from ductile to brittle
How is the specimen going to deform in the transverse direction (a, b, or c) for a material of the following properties? Prove your answer by numerical computation.
An air conditioning system is used to maintain a house at 70F when the temperature outside is 90F. If the air conditioning system draws 5 hp of power when operating, determine the maximum rate of heat removal from the house that it can provide.
Show that for a particular choice of initial conditions [that is, r(t = 0) and v(t = 0)] it is possible to obtain a solution such that r decreases continually in time, but that for any other choice r will eventually increase. (Exclude cases where ..
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