Mathematics for Machine Technology
7th Edition
ISBN: 9781133281450
Author: John C. Peterson, Robert D. Smith
Publisher: Cengage Learning
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Chapter 53, Problem 13A
To determine
The inside circumference of the pipe.
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Please ensure that all parts of the question are answered thoroughly and clearly. Include a diagram to help explain answers. Make sure the explanation is easy to follow. Would appreciate work done written on paper. Thank you.
Consider the proof below:
Proposition: If m is an even integer, then 5m +4
is an even integer.
Proof: We see that
|5m+4=10n+4
=
2(5n+2). Therefore,
5m+4 is an even integer.
**Note: you may assume the proof is valid, just poorly written.
Based upon the Section 1.3 screencast and the reading assignment, select all
writing guidelines that are missing in the proof.
Proof begins by stating assumptions
✓ Proof has an invitational tone/uses collective pronouns
Proof is written in complete sentences
Each step is justified
☐ Proof has a clear conclusion
The general solution X'=Ax is given. Discuss the nature of
the solutions in a neighborhood of (0,0)
-2-2
(²)
|a) A = (23) X(A) = (₁ (fi)e* + (2 (2) eht
-2-5
Chapter 53 Solutions
Mathematics for Machine Technology
Ch. 53 - Determine the length of a. Round the answer to 1...Ch. 53 - Prob. 2ACh. 53 - Prob. 3ACh. 53 - Prob. 4ACh. 53 - Prob. 5ACh. 53 - Prob. 6ACh. 53 - Name each of the parts of circles for the...Ch. 53 - Name each of the parts of circles for the...Ch. 53 - Name each of the parts of circles for the...Ch. 53 - Name each of the parts of circles for the...
Ch. 53 - Prob. 11ACh. 53 - Circumference Formula Use C= or C=2r where C=...Ch. 53 - Prob. 13ACh. 53 - Circumference Formula Use C= or C=2r where C=...Ch. 53 - Solve the following exercises based on Principles...Ch. 53 - Solve the following exercises based on Principles...Ch. 53 - Prob. 17ACh. 53 - Solve the following exercises based on Principles...Ch. 53 - Prob. 19ACh. 53 - Solve the following exercises based on Principles...Ch. 53 - Prob. 21ACh. 53 - Solve the following exercises based on Principles...Ch. 53 - Solve the following exercises based on Principles...Ch. 53 - Solve the following exercises based on Principles...Ch. 53 - Prob. 25ACh. 53 - Prob. 26ACh. 53 - Prob. 27ACh. 53 - Solve the following exercises based on Principles...Ch. 53 - Solve the following exercises based on Principles...Ch. 53 - Solve the following exercises based on Principles...Ch. 53 - Prob. 31ACh. 53 - Solve the following exercises based on Principles...
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- Please ensure that all parts of the question are answered thoroughly and clearly. Include a diagram to help explain answers. Make sure the explanation is easy to follow. Would appreciate work done written on paper. Thank you.arrow_forwardUsing the method of joints, determine the force in each member of the truss shown. Summarize the results on a force summation diagram, and indicate whether each member is in tension or compression. You may want to try the "quick" method hod.16 8m T or C CD CE AB EF BF гид B 6m i force in CE only (change top force to 8kn) 8 KN 8kNarrow_forwardNo chatgpt pls will upvotearrow_forward
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- You are coming home hungry and look in your fridge. You find: 1 roll and 2 slices of bread, a jar ofpeanut butter, one single serve package each of mayo and mustard, a can of cheezewhiz, some slicedham, and some sliced turkey. How many different types of (edible) sandwiches can you make? Writedown any assumptions (order matters or not, repetitons allowed or not).arrow_forwardAlready got wrong chatgpt answer Plz don't use chatgpt answer will upvotearrow_forward7. Suppose that X is a set, that I is a nonempty set, and that for each i Є I that Yi is a set. Suppose that I is a nonempty set. Prove the following:2 (a) If Y; CX for all i EI, then Uiel Yi C X. ¹See Table 4.8.1 in zyBooks. Recall: Nie X₁ = Vi Є I (x = X₁) and x = Uier X₁ = i Є I (x Є Xi). (b) If XCY; for all i Є I, then X Ciel Yi. (c) U(x)=xnUY. iЄI ΕΙarrow_forward
- 8. For each of the following functions, determine whether or not it is (i) injective and/or (ii) surjective. Justify why or why not. (a) fiZZ defined by fi(n) = 2n. (b) f2 RR defined by f2(x) = x² − 4x+7. : (c) f3 Z {0, 1} defined by f3(n) = 0 if n is even and f3(n) = 1 if n is odd. (d) f4 Z N defined by f4(n) = 2n if n > 0 and f4(n) = -2n-1 if n < 0.arrow_forward2. Disprove the following by finding counterexamples: 3. (a) For all sets A and B, AU (BNA) = B. (b) For all sets A, B, and C, ANBCC if and only if ACC and B C C. Suppose A and B are subsets of a universal set U. Using the set identities¹ prove the following: (a) (ANB) U(ANB) = B (b) A (BA) = Aarrow_forwardNo chatgpt pls will upvotearrow_forward
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