Chapter #9 deals with Fluid Mechanics. Two of the most important concepts in Fluid Mechanics are Archimedes Principle and Bernoulli's Equation.
1) Give a DETAILED explanation of Archimedes Principle and Bernoulli's Equation
2) Come up with your own experiment/demonstration to show the effect
In: Physics
The thiosulfate ion (S2O32-) is oxidized by iodine as follows: 2S2O32-(aq) + I2(aq) → S4O62-(aq) + 2I-(aq) In a certain experiment, 4.56×10-3 mol/L of S2O32- is consumed in the first 11.0 seconds of the reaction. Calculate the rate of production of iodide ion.
In: Chemistry
It is not possible to do a Stern-Gerlach experiment on a free electron to measure its spin
magnetic dipole moment; it is only possible if the electron is in a neutral atom. Explain
why. (Hint: There is a superficial answer, which has a superficial rebuttal. A complete
answer involves the uncertainty principle.)
In: Physics
what would happen to the values you calculated for kc in the experiment if the beer's law constant (k) value you used was high (e.g.you used 6000 M^-1 when the actual constant had a value of 5000 M^-1) ? Explain your answer.
In: Chemistry
In: Biology
devise a system for you and three friends, at rest with you, to synchronize your clocks if your clocks are too large to move and are separated by hundreds of miles. 2. Can you think of an experiment to verify length contraction directly? Explain. has to be approximately 500 words.
In: Physics
1. a. In an extraction experiment, in which three compounds are extracted from a solid mixture. Why would the percent recoveries be less that 100%? Please explain.
b. How do you know if the recystaillization was effective (did purification result)? Talk about melting points
In: Chemistry
In: Chemistry
Suppose an opaque jar contains 3 red marbles and 10 green marbles. The following exercise refers to the experiment of picking two marbles from the jar without replacing the first one. What is the probability of getting a green marble first and a red marble second?
In: Statistics and Probability
You roll a six-faced dice and observe the number of dots on the top face.
(a) Specify the appropriate sample space S of the random experiment.
(b) Give an example of a partition of S. (Proof is unnecessary.)
(c) Give an example of a probability mass function (pmf) for S.
In: Statistics and Probability