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Fish production IB Maths SL IA help, Maths IB portfolio type

Fish production IB Maths SL IA help, Maths IB portfolio type

Contact ibmathhelp@gmail.com for IB Math SL HL Portfolio IA task. IB Math SL portfolio Maths IA Like Fish production / productions Portfolio solution is available but this service is charged. Year 1980 1981 1982 1983 1984 1985 1986 1987 1988 Total mass 426.8 470.2 503.4 557.3 564.7 575.4 579.8 624.7 669.9 Year 1989 1990 1991 1992 1993 1994 1995 1996 1997 Total mass 450.5 379.0 356.9 447.5 548.8 589.8 634.0 527.8 459.1 Year 1998 1999 2000 2001 2002 2003 2004 2005 2006 Total mass 487.2 573.8 503.3 527.7 566.7 507.8 550.5 426.5 533.0 Define suitable variables and discuss any parameters/constraints. Using technology, plot the data points from the table on a graph. Comment on any apparent trends in your graph and suggest suitable models. Analytically develop a model that fits the data points. (You may find it useful to consider a combination of functions.) On a new set of axes, draw your model function and the original data points. Comment on any differences. Revise your model if necessary. Plot the data points from this table on a graph, and discuss whether your analytical model for the original data fits the new data. Use technology to find a suitable model for the new data. On a new set of axes, draw both models. Discuss how trends in the first model could be explained by trends in the second model. By considering both models, discuss possible future trends in both types of fishing.

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Dice game IB IA help, Maths IB HL portfolio Dice game

Dice game IB IA help, Maths IB HL portfolio Dice game

Contact ibmathhelp@gmail.com for IB Math SL HL Portfolio IA task. IB Math HL portfolio Maths IA Like The dice game Portfolio solution is available but this service is charged. The aim of the Dice game IB portfolio task is to create a dice game in a casino and model this using probability. It is important to examine how best to run the game from both the perspective of a player and the casino. In doing so analyse the game to consider the optimal payments by the player and payouts by the casino. Consider a dice game with two players, Ann and Bob. Ann has a red die and Bob a white die. They roll their dice and note the number on the upper face. Ann wins if her score is higher than Bob’s (note that Bob wins if the scores are the same). If both players roll their dice Once each what is the probability that Ann will win the game? Now consider the same game where Ann can roll her die a second time and will note the higher score of the two rolls but Bob rolls only once. In this case what is the probability that Ann will win? Investigate the game when both players can roll their dice twice, and also when both players can roll their dice more than twice, but not necessarily the same number of times. Consider the game in a casino where the player has a red die and the bank has a white die. Find a model for a game so that the casino makes a reasonable profit in the case where the player rolls the red die once and the bank rolls the white die once. (When creating your model you will need to consider how much a player must pay to play a game and how much the bank will pay out if the player wins. Do this from the perspective of both the player and the casino and consider carefully the criteria for whether the game can be considered worthwhile for both the player and the casino.) Now consider other models for the game including cases such as where the player or the bank rolls their dice multiple times, or where multiple players are involved in the game.

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