Tag: mathematics

Quantitative Reasoning

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Quantitative Reasoning. Quantitative Reasoning. INSTRUCTIONS NOT FOLLOWED: Instructor said my paper does not meet the requirements of the assignment for question 14 Which include the following questions 1-6 There is also a rubric for the grading. For question 14 we can choose from INMATE (IN PRISON, JAIL ETC…) IMPACTS ON DEPENDENCY RATIO’S PROJECT Some other ideas are immigration impacts, future projections, and things that might have a huge impact on dependencies to name a few. Or we can compare 2 countries and why the age dependency is different? It’s due Friday by midnight? If I have to pay extra I can? But questions 1-13 were perfect.

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Quantitative Reasoning

Quantitative Reasoning

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quadratic functions

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quadratic functions. quadratic functions. please follow instructions on the papers and upload me graphs from desmo.com
if you have any questions please email me on nsslhm1966@gmail.com
put all these pages into a booklet thing (like have a title page then the work after it)

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quadratic functions

quadratic functions

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Interactions of Hazardous Materials

Posted on | by Kamau Feb 2017 | Leave a Comment on Interactions of Hazardous Materials

Interactions of Hazardous Materials. Interactions of Hazardous Materials.

  1. You are the project manager of an environmental company that was hired to cleanup a historical arsenic contamination site. Soil sampling results indicated the area impacted with arsenic above action levels is 30 feet by 55 feet. The depth of the arsenic plume is three feet below ground surface. The land owner wanted to clean this site for future development. Answer the questions below to help you prepare a cost estimate for this portion of the project. Your solutions and any assumptions to justify your estimate must be shown.
    1. What is the chemical symbol of arsenic, and what group/family does it belong to?
    2. Solve for the minimum volume of soil that will be excavated in cubic yards?
    3. If each dump truck can transport 18 cubic yards, determine how many dump trucks loads will be transported? For calculation purposes, add a 15% “fluff factor” (add to the volume that will be transported).
    4. If the bulk density of soil is 1350 kg/m3 (84.3 lb/ft3), solve for the weight of the soil that will be transported to a disposal site in kilograms?

Your total response to parts a-d must be at least 200 words in length.

BOS 3640 Interactions of Hazardous Materials

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Interactions of Hazardous Materials

Interactions of Hazardous Materials

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Hypotheses of the Mean Value Theorem

Posted on | by Kamau Feb 2017 | Leave a Comment on Hypotheses of the Mean Value Theorem

Hypotheses of the Mean Value Theorem. Hypotheses of the Mean Value Theorem. Does the function satisfy the hypotheses of the Mean Value Theorem on the given interval? f(x) = e^(−3x), [0, 3]

If it satisfies the hypotheses, find all numbers c that satisfy the conclusion of the Mean Value Theorem. (Enter your answers as a comma-separated list. If it does not satisfy the hypotheses, enter DNE).

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Hypotheses of the Mean Value Theorem

Hypotheses of the Mean Value Theorem

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Area of trapezoid

Posted on | by Kamau Feb 2017 | Leave a Comment on Area of trapezoid

Area of trapezoid. Area of trapezoid.

Question
a. Write the formula for the area AA  of a trapezoid. Use b1b1 and b2b2 for the lengths of the bases, and use hh for the height.
2 incorrect answers: \left(h\right)a+bh2, a+b h2.

A=A=  

b. Solve the formula for hh .

h=h=  a+b h2

c. Use the new formula to find the height hh  of the trapezoid.

The height of the trapezoid is centimeters

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Area of trapezoid

Area of trapezoid

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A random or accidental error

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A random or accidental error. A random or accidental error. A random or accidental error of +/-0.007 ft is estimated for each of the 24 length measurements. These measurements are to be added together to obtain the total length.

Solution

  1. What is the estimated total error?(Ans:+/-0.034 ft)-
  2. What is the estimated total error if the random error is estimated to be +/-0.004 ft per length? (Ans:+/-0.020ft)

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A random or accidental error

A random or accidental error

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The distribution of the weights

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The distribution of the weights. The distribution of the weights. The distribution of the weights of a sample of 1,600 cargo containers is symmetric and bellshaped.

a.

According to the Empirical Rule, what percent of the weights will lie between and  ? 

  

  Percent of the weights %  

 

b. According to the Empirical Rule, what percent of the weights will lie between and ? (Round your answer to 2 decimal places.)

 

  Percent of the weights %  

 

c. Below  ? (Round your answer to 2 decimal places.)

 

  Percent of the weights %  

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The distribution of the weights

The distribution of the weights

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Solving the Horizontal Distance

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Solving the Horizontal Distance. Solving the Horizontal Distance. The slope distances shown were measured with an EDM while the differences in elevation between the ends of each line were determined by leveling. What are the horizontal distances?

Slope Distance (ft)      Elevation difference (ft)

A.    734.78             -26.54                                      (Ans: 734.30 ft)

B.     1382.81           -21.68                                      (Ans: 1382.64 ft)

C.    

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972.11             +15.32                                     (Ans: 971.99 ft)

Solving the Horizontal Distance

Solving the Horizontal Distance

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pre-calculus

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pre-calculus. pre-calculus. The following table gives the number calories an individual burns per minute in terms of his/her body weight. This information is given for three activities: walking, biking, and swimming.

 

Activity 120 pounds 150 pounds 170 pounds 200 pounds
Walking 3.1 4.2 4.8 5.7
Running 6.4 8.3 9.4 10.6
Swimming 7.0 8.8 10.0 11.5
  1. Susie weights 120 pounds. How many calories will she burn if she runs for 1 hour?
  2. Mike weighs 170 pounds. He is planning to swim for 45 minutes. What is the change in the number of calories he burns as he swims for the last 15 minutes?
  3. How many more calories does this person burn?

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pre-calculus

pre-calculus

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Symmetry and Patterns

Posted on | by Kamau DEC 2016 | Leave a Comment on Symmetry and Patterns

Symmetry and Patterns. Symmetry and Patterns. Your poster must include the following items:

1. Describe and illustrate the four basic rigid motions. Explain the movements using the standard notations described in the book. Use original examples.

2. Define each of the four basic rigid motions in terms of proper and improper. Explain why each of the four rigid motions is either proper or improper using your original examples from number 1.

3. Define what it means for a shape to be a member of the D family of symmetry and the Z family of symmetry. Design a shape which can be defined as D3.

4. Define border patterns and describe the seven different symmetry types they may have. Use the standard notation described in the book.

5. Define wallpaper patterns and describe the possible symmetries they may have.

6. Give examples of real world use of border patterns and wallpaper patterns.

Reading: pages 326 – 343

Exercises: page350 #39, 41, 51, 53 and page 351: #75-79 (odd)

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Symmetry and Patterns

Symmetry and Patterns

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