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Part 1 ct 5 Points: 0 of 1 Sawe The price of a condominium is $151,000. The banik requires a 5% down payment and one point at the time of closing. The cost of the condominium is financed with a 30 -year fixed-rate mortgage at 7.5%. Use the following formula to defermine the regular payment amount. Complete parts (a) through (e) below. PMT =(p((r)/(n)))/([1-(1 (r)/(n))^(-nt)]) a. Find the required down payment. n example Get more help ◻ ◻

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Consider a buffer solution prepared by dissolving 0.0965 mol NaNO2(s) into 1.00 L of 0.0835 M HNO2(aq) at 25ºC. You may assume no volume change on dissolving the solid.

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It is now given that 𝑓(𝑥) = − ௫ √ଽି௫మ where −3 < 𝑥 < 3. (b) Find an expression for f ିଵ(𝑥). The functions g and h are defined by g ∶ -> 2𝑥 − 1 for 𝑎 < 𝑥 < 𝑏 h ∶ -> 𝑥ଶ + 4𝑥 for 𝑥 in ℝ (c) State the least value of a and greatest value of b for which fg can be formed.

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Question 19 (0.5 points) The epiphyseal plate is the zone of: 1) longitudinal bone growth in long bones. 2) growth in the skull bones only. 3) new growth for endochondral ossification. 4) growth in intramembranous bone.

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1.11 (USE A FINANCIAL CALCULATOR): Determine the future value of the semi-annually payments of R3500 for 12 years with interest of \( 8 \% \) per year compounded semi-annually. (a) \( R 156,789.11 \) (b) \( R 146,789.11 \) (c) \( R 126,789.11 \) (d) \( R 136,789.11 \) (e) None of the above.

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Last year, the population of parrots on Cave Island was 500 parrots. Every year the number of parrots increases by 4/5 the amount it increased the previous year. If there are now 540 parrots what would the total population of parrots on Cave Island be if this continued forever? a. 700 parrots b. 1200 parrots c. 800 parrots d 2500 parrots e. Diverges

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1. Donald and Kim sit either side of a table on which has been stacked 48 one-dollar coins in two equally tall piles. In addition there is a single two-dollar coin lying between the two piles. They alternate moves, with Donald going first and making a choice of action in each odd-numbered round and Kim choosing an action in each even-numbered round. In each round the player whose turn it is may choose one of two actions. He may either pick up the two-dollar coin in which case the game ends; or he may take one coin from each of the two piles, keeping the one from the left pile for himself and giving the one from the right pile to his opponent; in which case the game continues on to the next round. If no one has picked up the two-dollar game after 23 rounds, then in the 24th and final round there remains on the table two one-dollar coins with a two-dollar coin lying between them. In this round, Kim may either (a) pick up the two-dollar coin, in which case the game ends and nobody gets the remaining two one-dollar coins; or (b) he may pick up the two one-dollar coins keeping one for himself and giving the other to Donald, in which case Donald also gets the remaining two-dollar coin and the game ends. What is the unique backward induction solution of this game? What would be the backward induction solution if there were 480 one-dollar coins instead of 48? 4800? 48,000? 480,000?

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Calculate the sum of the series $\sum_{n=1}^{\infty} a_n$ whose partial sums are given. $S_n = 6 - 5(0.8)^n$

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3. Jovian Magnetosphere (17 points) The jovian satellites in order of distance from Jupiter are Io, Europa, Ganymede, and Callisto. They all orbit Jupiter counter-clockwise as viewed from above Jupiter's north pole. Like all orbiting objects, the closer moons take less time to orbit Jupiter than the farther moons. a. (3) The Jovian moons create 'auroral spots' in Jupiter's upper atmosphere that have been detected by telescopes. Imagine that you are located directly above Io's auroral spot at a given instant, and that you have a fixed longitude and latitude (i.e. you are rotating with the planet every ~10 hours). From your perspective, what does Io's auroral spot do next - stay directly below you, move eastward, or move westward? Support your answer. b. (3) Now assume that you are located directly above Io's auroral spot in at a given instant, and that Europa's auroral spot is observed at the same longitude at that moment. Is the latitude of Europa's auroral spot closer to the equator or farther from the equator than Io's? Support your answer. c. (3) Following (b), you stay hovering above Io's spot for an hour and then look back down at the atmosphere. Where is Europa's spot - at the same longitude, east of you, or west of you? Support your answer. d. (3) Ganymede has aurora. Where on Ganymede would you expect to see them, and why? e. (5) The Jovian magnetosphere is considered by some to be the largest 'object' in the solar system, with a tail that extends nearly to the orbit of Saturn. What is the angular width of Jupiter's magnetosphere as seen from Earth when the two planets are 90 degrees apart? Assume that Earth's orbital distance = 1 AU and that Jupiter's magnetosphere extends from 5.2 AU to 9.2 AU. How does your answer compare to the ~0.5° angular width of the Moon as viewed from Earth? (A good diagram is essential here! Look for right triangles!)

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1. Compute the derivative $\frac{dy}{dx}$ if $3x\sin x + 3y\ln(\frac{y}{x}) = 2e$. Express your solution in terms of $x$ and $y$. [8 marks]

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