The Ninth Gate You arrive at the final gate, which leads into a building-like structure. You hope that the communication device is past this last wall. You notice that there are tiles on this gate that can be moved and sorted. Your computer translates the gate with the following: Order the tiles below from least to greatest. The smallest value must go to the left end and the largest value must go on the right end. Assume that a is a constant and that a ≥ 1. Use the function definitions provided in organizing the tiles. f(x) = a* ln(x). g(x) = In(x) √128g11 h(x) = In(x) eπ h' (1) CLICK AND DRAG TO REARRANGE ƒ'(1) gʻ(1)

The Ninth Gate You arrive at the final gate, which leads into a building-like structure. You hope that the communication device is past this last wall. You notice that there are tiles on this gate that can be moved and sorted. Your computer translates the gate with the following: Order the tiles below from least to greatest. The smallest value must go to the left end and the largest value must go on the right end. Assume that a is a constant and that a ≥ 1. Use the function definitions provided in organizing the tiles. f(x) = a* ln(x). g(x) = In(x) √128g11 h(x) = In(x) eπ h' (1) CLICK AND DRAG TO REARRANGE ƒ'(1) gʻ(1)

Calculus: Early Transcendentals

8th Edition

ISBN:9781285741550

Author:James Stewart

Publisher:James Stewart

Chapter1: Functions And Models

Section: Chapter Questions

Problem 1RCC: (a) What is a function? What are its domain and range? (b) What is the graph of a function? (c) How...

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Question

The Ninth Gate
You arrive at the final gate, which leads into a building-like structure. You hope that the communication device is
past this last wall. You notice that there are tiles on this gate that can be moved and sorted. Your computer
translates the gate with the following:
Order the tiles below from least to greatest. The smallest value must go to the left end and the largest value must
go on the right end. Assume that a is a constant and that a ≥ 1. Use the function definitions provided in
organizing the tiles.
f(x) = a* ln(x).
In(x)
g(x) =
128x11
h(x) =
In(x)
h' (1)
CLICK AND DRAG TO REARRANGE
ƒ'(1)
gʻ(1)

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For the remainder of this question, we will consider one of the world's most popular video games, Minecraft (adapted from Mills & Mills, 2016). In this game, the character (you) can attempt to tame a wolf with a bone. Assume that you get 9 tries to tame the wolf, i.e. there are 9 bones. Each time you tame the wolf, the wolf becomes a dog and a new wolf appears which you can then attempt to also tame. This continues until you have used up all 9 bones, and the goal is to end up with as many dogs as possible at the end of the game. The probability of taming the wolf with each attempt is fixed at 0.54. Let X denote the number of dogs at the end of the game so that X~ BIN (9,0.54). Assume you are about to play the game. 15. The probability that you will tame some number a or less dogs is 0.66144. What must be (round to the nearest whole number)?