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Solve the following 1 Find the following Fibonacci numbers using Binet's formula: al F31 b) F46 F72 2. Find the sum of the first 30 terms of AP: 9, 15. 21. 27. 33 3. The golden ratio is the most important ratio for achieving body proportions, like the Greek god. Now, measure five two adjacent body parts and divide the greater measurement by the smaller one. Compare the ratio to either 1.618 or 137.50. Make a conclusion about your body considering the concept of golden ratio which is considered the most pleasing to the eye (what we mean by beautiful). 3.1. What must be the ideal waist size to get the golden ratio? To answer this, measure your shoulder circumference and divide it by your waist size.

Solve the following 1 Find the following Fibonacci numbers using Binet's formula: al F31 b) F46 F72 2. Find the sum of the first 30 terms of AP: 9, 15. 21. 27. 33 3. The golden ratio is the most important ratio for achieving body proportions, like the Greek god. Now, measure five two adjacent body parts and divide the greater measurement by the smaller one. Compare the ratio to either 1.618 or 137.50. Make a conclusion about your body considering the concept of golden ratio which is considered the most pleasing to the eye (what we mean by beautiful). 3.1. What must be the ideal waist size to get the golden ratio? To answer this, measure your shoulder circumference and divide it by your waist size.

Mathematics For Machine Technology
Mathematics For Machine Technology
8th Edition
ISBN:9781337798310
Author:Peterson, John.
Publisher:Peterson, John.
Chapter73: Achievement Review—section Seven
Section: Chapter Questions
Problem 30AR
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just invent the measurements

Solve the following 1.Find the following Fibonacci numbers using Binet's formula: al F31 b) F46 ) F72 2. Find the sum of the first 30 terms of AP: 9. 15. 21, 27. 33. 3. The golden ratio is the most important ratio for achieving body proportions. like the Greek god. Now, measure five two adjacent body parts and divide the greater measurement by the smaller one. Compare the ratio to either 1.618 or 137.50. Make a conclusion about your body considering the concept of golden ratio which is considered the most pleasing to the eye (what we mean by beautiful). 3.1. What must be the ideal waist size to get the golden ratio? To answer this, measure your shoulder circumference and divide it by your waist size.
Transcribed Image Text:Solve the following 1.Find the following Fibonacci numbers using Binet's formula: al F31 b) F46 ) F72 2. Find the sum of the first 30 terms of AP: 9. 15. 21, 27. 33. 3. The golden ratio is the most important ratio for achieving body proportions. like the Greek god. Now, measure five two adjacent body parts and divide the greater measurement by the smaller one. Compare the ratio to either 1.618 or 137.50. Make a conclusion about your body considering the concept of golden ratio which is considered the most pleasing to the eye (what we mean by beautiful). 3.1. What must be the ideal waist size to get the golden ratio? To answer this, measure your shoulder circumference and divide it by your waist size.
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