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Section 12.5 introduces the idea of shearing. When a triangle is sheared, what happens to the...
The height of a triangle is increasing at a rate of 1.5 centimeters/minute while the area of the triangle is increasing at a rate of 2.5 square centimeters per minute. At what rate is the base of the...
The height of a triangle is increasing at a rate of 1.5 centimeters/minute while the area of the triangle is increasing at a rate of 2.5 square centimeters per minute. At what rate is the base of the triangle changing when the height is 11 centimeters and the area is 92 square centimeters? Remember that you're using the formula for the area of a triangle: Area -bh (You'll need to know this formula in the normal homework assignments, quizzes and...
I need to write a class in C++. I need to make a class that uses...
I need to write a class in C++. I need to make a class that uses measurements of a triangle and outputs its area. It needs to have the following things. variables the hold the base and height, and those should be doubles for precision. Member functions to get and set the variables from part one and that check to ensure the values entered are greater than zero. If the values are incorrect, the function must prompt the user for...
Problem: Given information about a circle, rectangle and a triangle, calculate the area of the shape...
Problem: Given information about a circle, rectangle and a triangle, calculate the area of the shape from the information supplied. Write pseudocode to solve this problem and write a Python program that asks the user to input the required information for a shape and then calculates the area of the shape. Geometry Calculator 1. Calculate the Area of a Circle 2. Calculate the Area of a Rectangle 3. Calculate the Area of a Triangle 4. Quit Enter your choice (1...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as fol...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follows be You will make foam versions of each iteration you create. It will help iteration as a pattern for you to cut out of the foam. Step 1: Begin with cutting out an equilateral triangle. to make paper versions of each rever you see a straight line, draw an equilateral triangle on the middle third of the line segment and erase its...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follo...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follows be You will make foam versions of each iteration you create. It will help iteration as a pattern for you to cut out of the foam. Step 1: Begin with cutting out an equilateral triangle. to make paper versions of each rever you see a straight line, draw an equilateral triangle on the middle third of the line segment and erase its...
A5.5 m ladder is leaning against a house when its base starts to slide away. By...
A5.5 m ladder is leaning against a house when its base starts to slide away. By the time the base is 44 m from the house, the base is moving away at the rate of 6.6 m/s. a. What is the rate of change of the height of the top of the ladder? b. At whatrate is the area of the triangle formed by the ladder, wall, and ground changing then? P 6. At whatrate is the angle between the...
A 25-ft ladder is leaning against a house when its base starts to slide away. By...
A 25-ft ladder is leaning against a house when its base starts to slide away. By the time the base is 24 ft from the house, the base is moving away at the rate of 7 ft/sec. a. What is the rate of change of the height of the top of the ladder? b. At what rate is the area of the triangle formed by the ladder, wall, and ground changing then? c. At what rate is the angle between...
For this i presented problem number 80 from section 10.4. i need to answer the following question...
for this i presented problem number 80 from section 10.4. i
need to answer the following questions in the third picture. just
those questions. no cursive please its hard to read.
Math 213-101 Section 10.4 Discussion #80-Saved to this PC Layout References Mailings Review View Help Tell me what you want to do Problem: Historical Pathways. Throughout recorded history, people in various walls of life have had a recrentional interest in nathematics. For example, Represenlative James A Garfield discovered a...
Project Objectives: To develop ability to write void and value returning methods and to call them...
Project Objectives: To develop ability to write void and value returning methods and to call them -- Introduction: Methods are commonly used to break a problem down into small manageable pieces. A large task can be broken down into smaller tasks (methods) that contain the details of how to complete that small task. The larger problem is then solved by implementing the smaller tasks (calling the methods) in the correct order. This also allows for efficiencies, since the method can...
Problem 7. (1 point) When air expands adiabatically (without gaining or losing heat), its pressure P...
Problem 7. (1 point) When air expands adiabatically (without gaining or losing heat), its pressure P and volume V are related by the equation PV 14 = C where C is a constant. Suppose that at a certain instant the volume is 340 cm, and the pressure is 97 kPa (kPa = kiloPascals) and is decreasing at a rate of 15 kPa/minute. At what rate is the volume increasing at this instant? The volume is increasing at cm/min Problem 5....
The height of a triangle is increasing at a rate of 1.5 centimeters/minute while the area of the triangle is increasing at a rate of 2.5 square centimeters per minute. At what rate is the base of the triangle changing when the height is 11 centimeters and the area is 92 square centimeters? Remember that you're using the formula for the area of a triangle: Area -bh (You'll need to know this formula in the normal homework assignments, quizzes and...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follows be You will make foam versions of each iteration you create. It will help iteration as a pattern for you to cut out of the foam. Step 1: Begin with cutting out an equilateral triangle. to make paper versions of each rever you see a straight line, draw an equilateral triangle on the middle third of the line segment and erase its...
Part II - Snowflake Island 0r The fractal called snowflake island (or Koch's snowflake) is constructed as follows be You will make foam versions of each iteration you create. It will help iteration as a pattern for you to cut out of the foam. Step 1: Begin with cutting out an equilateral triangle. to make paper versions of each rever you see a straight line, draw an equilateral triangle on the middle third of the line segment and erase its...
A5.5 m ladder is leaning against a house when its base starts to slide away. By the time the base is 44 m from the house, the base is moving away at the rate of 6.6 m/s. a. What is the rate of change of the height of the top of the ladder? b. At whatrate is the area of the triangle formed by the ladder, wall, and ground changing then? P 6. At whatrate is the angle between the...
A 25-ft ladder is leaning against a house when its base starts to slide away. By the time the base is 24 ft from the house, the base is moving away at the rate of 7 ft/sec. a. What is the rate of change of the height of the top of the ladder? b. At what rate is the area of the triangle formed by the ladder, wall, and ground changing then? c. At what rate is the angle between...
for this i presented problem number 80 from section 10.4. i
need to answer the following questions in the third picture. just
those questions. no cursive please its hard to read.
Math 213-101 Section 10.4 Discussion #80-Saved to this PC Layout References Mailings Review View Help Tell me what you want to do Problem: Historical Pathways. Throughout recorded history, people in various walls of life have had a recrentional interest in nathematics. For example, Represenlative James A Garfield discovered a...
Problem 7. (1 point) When air expands adiabatically (without gaining or losing heat), its pressure P and volume V are related by the equation PV 14 = C where C is a constant. Suppose that at a certain instant the volume is 340 cm, and the pressure is 97 kPa (kPa = kiloPascals) and is decreasing at a rate of 15 kPa/minute. At what rate is the volume increasing at this instant? The volume is increasing at cm/min Problem 5....
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