Fits the spaces but the moon is actually cork-screwing away from Earth (it's slowly getting farther away). I didn't think of this I just wanted a fun way to present the sentence. But no, it doesn't follow any normal wheel of fortune rules. Got it!
Less than 3 minutes. Come on man. People on facebook practically kill each other over this thing and none of them notice the cheese is missing. lol
Question #10 The following graph shows the trajectory of a football after being kicked off the top something above ground level by Pelé. The equation of the graph is as follows: h = -at^2 +bt + c The c term, is the height of the ball at time = 0 (resting on the platform right before it's kicked). Altering the c term will have an affect on which of the following parameters, and why? a) the h-intercept? b) the maximum value of h? c) the t-intercept?
only a and b since the horizontal velocity is unaffected by height so the t-intercept is the same, assuming the power of the kick is the same i think lol
Jackson got it Question #11 Because I'm studying for my PK final in a few hours... Let's do a PK problem. Tau (fancy squiggly T) is the dosing interval of a medication. Say you're giving doses via an IV bolus injection (all of the medication in the syringe at the same time every X hours). If you graphed the plasma concentration it will look something like this... The graph shows what happens if you gave one dose and never again (the one that goes up, then kind of slides all the way to the bottom), and if you give multiple (the tooth shaped part.) If you increase Tau (IE increase the time between doses) would you expect accumulation of the drug in the body to happen faster or slower, and would the fluctuations between peaks and troughs be greater or smaller. Assume all variables stay the same (strength of the dose, elimination, etc.)
