A tank holds 90 gal of water, which drains from a leak at the bottom, causing the tank to empty in 24 min. The tank drains faster when it is nearly full because the pressure on the leak is greater. Toricelli's Law gives the volume of water remaining in the tank after t minutes as V(t) = 90 1 − t 24 2 0 ≤ t ≤ 24. (a) Find V(0) and V(24). V(0) = gal V(24) = gal (b) What do your answers to part (a) represent? V(0) represents the initial rate at which the water is leaking, and V(24) represents the rate at which it is leaking when 24 gallons have drained. V(0) represents the time when the tank is empty, and V(24) represents the time when it is full. V(0) represents the initial volume, and V(24) represents the final volume. V(24) represents the the time when the tank is empty, and V(0) represents the time when it is full. V(24) represents the initial volume, and V(0) represents the final volume. (c) Make a table of values of V(t) for t = 0, 6, 12, 18, 24. (Round your answer to three decimal pl

mr. graef told us it is 13 pints

step-by-step explanation:

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step-by-step explanation:

how do heroes resolve conflicts in beowulf?

question 15 options:

they sue each other in court

they get a mediator

the seek counseling

they get even or take revenge

step-by-step explanation:

answer:

total cost for tiles and paints is $924.  

step-by-step explanation:

we have been given that a community hall is in the shape of a cuboid. the hall is 40m long 15m high and 3m wide.

the paint will be required for 4 walls and ceiling.

let us find area of walls and ceiling.

therefore, the area of walls and ceiling is 1410 square meters.

given: cost for 10 litre of paint is $10 and 10 litre paint covers 25 square meter. therefore,

therefore, the total painting cost is $564.

tiles will be required for floor. let us find the area of floor.

given: 1m squared floor tiles costs $3. so,

therefore, the total tiles cost is $360.

now let us find combined total cost of tiles and paint.

therefore, the combined total cost of tiles and paint is $924.