9. Compute Arithmetic Mean, Median and Mode from the following data:Weight (ingms)No. of410-419 420-429430-439440-449450-459460-469 | 470-4791420.42.54.4518,7mangoes

Given data is Weight(in gms) 410-419 420-429 430-439 440-449 450-459 460-469 470-479 No. of…

Answered: Compute Weight C gms) No. of mangoe

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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5. There are 6 white balls and 4 black balls in a pocket. Take any one without replacement, and define the r.v. X as the number of balls that are taken out when the white ball is taken out for the first time. a) Find the pmf of X. b) If the black ball is taken out, it will not be put back, and another white ball will be put in. Find the pmf of X.
In an experiment, there are 5 possible conditions, and you would like each participant to receive 3 out of the 5. However, you are concerned about the possible effects of the order in which the conditions are experienced, so you want to use all possible permutations of the 3 conditions tested. Calculate the number of permutations.
Macrostates, Microstates, and Probabilities ) Macrostates and Microstates: 1) Suppose we flip n = 2 coins at the same time. If we are interested in how many heads we might get, then we can define a macrostate by just naming N = the number of heads. How many possible macrostates are there when you flip 2 coins? 2) Now we count the total number of different possible ways the coins can land when we toss two coins. We call these "possible ways" microstates. For our two coin toss, list all the possible microstates.
1. Assume that a class of 16 students is supposed to write an essay. If 3 essays are randomly selected to appear on the class bulletin board, how many different groups of 3are possible? (calculate number of combinations of 3 items from 16 available items).Show the result of calculations.
4. In chess, each player begins the game with two Rooks (R), two Knights (N), two Bishops (B). one Queen (Q), and one King (K). These eight pieces are arranged on a player's starting row in the order R NBQKBNR), pictured here: Fischer Random is a variant of chess in which the eight starting pieces have their locations on the starting row randomized. The only conditions on this randomization are: • The King must be placed in between the two Rooks (not necessarily directly adjacent). . The two Bishops must be placed on opposite coloured squares (one light, one dark). Under these conditions, how many possible starting positions are there for a game of Fischer Random chess? Note 1: both players use the same starting configuration, so you only need to count the possible arrangements for a single player. Note 2: the traditional arrangement of pieces above is also a legal starting position for Fischer Random, so you do not need to exclude it. 1

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