The term paper should be 10 pages which include the write-up, drawings, photos a

The term paper should be 10 pages which include the write-up, drawings, photos and 1 page for references/sources. Prepare the report as you would for a professional project. Neat, correct spelling and grammar are required.
Topic: Tunnel problems such as fire, flooding, and cave-ins.
Please describe each of the three problems in detail. Talk about the causes for each problem, systems in place to prevent these problems and mitigate risk., past specific instances where these problems occurred in tunnel construction, and any plans for proposed solutions in the future.
INCLUDE DRAWING AND PHOTOS THROUHOUT PAPER
This term project should include a bit of history concerning your selected topic. It should describe the current status and what is proposed for the future. For people, address their background and how they came to develop their contribution to the industry.
Any source material should be documented. The 10 page report should be neat and professional looking. Photos and drawings and charts should be neat and readable. A total score of 100 points may be given, and this represents 20% of your final grade.
PLEASE DO NOT PLAGIARIZE
Any questions pleas feel free to ask

Read Chapter 453. 1-453.3.4 FBC. Write a half-page article about concept of Buil

Read Chapter 453. 1-453.3.4 FBC. Write a half-page article about concept of Building Department within School Board Districts. Describe how School District Building Department operates. How they are independent from Municipality Building Departments. How do they perform plans review and inspections.

Submission instructions: Submit your answers to the following problems as a sing

Submission instructions: Submit your answers to the following problems as a single pdf file.
Computer typesetting is encouraged, but if you are handwriting your solutions on paper or on a
touchscreen device, please make sure your solutions are legible.
Problem 1.
Verify that [? → (? → ?)] → [(? → ?) → (? → ?)] is a tautology.
Problem 2.
Assuming proposition ? is true (T), determine all truth value assignments for the propositions ?,
?, and ? for which the truth value of the following compound proposition is false (F).
(? → [(¬? ∧ ?) ∨ ¬?]) ∨ [? → (¬? ∧ ?)]
Explain your reasoning.
Problem 3.
Consider each of the following arguments. If the argument is valid, identify the rule of inference
that establishes its validity. If not, explain why.
a) Andrea can program in C++, and she can program in Java. Therefore, she can program in
C++.
b) If Ron’s computer program is correct, then he’ll be able to complete his computer science
assignment in at most two hours. It takes Ron over two hours to complete his computer
science assignment. Therefore, Ron’s computer program is not correct.
c) If interest rates fall, then the stock market will rise. Interest rates are not falling. Therefore,
the stock market will not rise.
Problem 4.
Let the universe for the variables in the following statement consist of all real numbers. Negate
and simplify ∀?∀?[(|?| = |?|) → (? = ±?)].
Problem 5.
A perfect square is an integer which is also square of an integer. More formally, ? ∈ ℤ is a perfect
square if ? = ?2 for some ? ∈ ℤ.
Prove or disprove the following two claims.
a) If ? and ? are perfect squares, then the product ?? is also a perfect square.
b)If?and?are perfect squares, then the sum?+?is also a perfect square.

Submission instructions: Submit your answers to the following problems as a sing

Submission instructions: Submit your answers to the following problems as a single pdf file.
Computer typesetting is encouraged, but if you are handwriting your solutions on paper or on a
touchscreen device, please make sure your solutions are legible.
Problem 1.
Verify that [? → (? → ?)] → [(? → ?) → (? → ?)] is a tautology.
Problem 2.
Assuming proposition ? is true (T), determine all truth value assignments for the propositions ?,
?, and ? for which the truth value of the following compound proposition is false (F).
(? → [(¬? ∧ ?) ∨ ¬?]) ∨ [? → (¬? ∧ ?)]
Explain your reasoning.
Problem 3.
Consider each of the following arguments. If the argument is valid, identify the rule of inference
that establishes its validity. If not, explain why.
a) Andrea can program in C++, and she can program in Java. Therefore, she can program in
C++.
b) If Ron’s computer program is correct, then he’ll be able to complete his computer science
assignment in at most two hours. It takes Ron over two hours to complete his computer
science assignment. Therefore, Ron’s computer program is not correct.
c) If interest rates fall, then the stock market will rise. Interest rates are not falling. Therefore,
the stock market will not rise.
Problem 4.
Let the universe for the variables in the following statement consist of all real numbers. Negate
and simplify ∀?∀?[(|?| = |?|) → (? = ±?)].
Problem 5.
A perfect square is an integer which is also square of an integer. More formally, ? ∈ ℤ is a perfect
square if ? = ?2 for some ? ∈ ℤ.
Prove or disprove the following two claims.
a) If ? and ? are perfect squares, then the product ?? is also a perfect square.
b)If?and?are perfect squares, then the sum?+?is also a perfect square.

I need a Quantity Take-off of the Expenses for the Project Falcon (gas station).

I need a Quantity Take-off of the Expenses for the Project Falcon (gas station). The file size is to large,
Its on the Google drive link
https://drive.google.com/file/d/1K32V1uSTGidmNrs7N…
I left an excel file example of how I want it set up. please be detailed and use RSMEANS to get estimate.

I need a Quantity Take-off of the Expenses for the Project Falcon (gas station).

I need a Quantity Take-off of the Expenses for the Project Falcon (gas station). The file size is to large,
Its on the Google drive link
https://drive.google.com/file/d/1K32V1uSTGidmNrs7N…
I left an excel file example of how I want it set up. please be detailed and use RSMEANS to get estimate.