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marcus lang

marcus l.

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Which of the following is true? Group of answer choices If an animal is utilizing proteins to fuel aerobic metabolism, their respiratory quotient will be 1.0 If an animal is utilizing the following equation to fuel aerobic metabolism, their respiratory quotient will be 0.7. C6H12O6 + 6 O2 ⟶ 6 CO2 + 6 H2O + 2820 kJ/mol If an animal is utilizing the following equation to fuel aerobic metabolism, their respiratory quotient will be 0.8. C6H12O6 + 6 O2 ⟶ 6 CO2 + 6 H2O + 2820 kJ/mol If an animal is utilizing the following equation to fuel aerobic metabolism, their respiratory quotient will be 1.0. C6H12O6 + 6 O2 ⟶ 6 CO2 + 6 H2O + 2820 kJ/mol If an animal is utilizing lipids to fuel aerobic metabolism, their respiratory quotient will be 1.0

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Salvatore is sitting quietly with friends, enjoying a movie night and some popcorn. Out of the blue he feels his chest tighten, his heart begin to race, and an intense feeling of terror. As his friends leave their chairs to help him they see he is bathed in sweat and taking short, shallow breaths. What is Salvatore experiencing?

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75 string no_punct; //initialized to empty string 76 int s_length = s.length(); 77 int punct_length = punct.length(); 78 79 for (int i = 0; i < s_length; i++) 80 { 81 string a_char = s.substr(i, 1); //A one-character string 82 int location = punct.find(a_char, 0); 83 //Find location of successive characters 84 //of src in punct. 85 86 if (location < 0 || location >= punct_length) 87 no_punct = no_punct + a_char; //a_char not in punct, so keep it 88 } 89 90 return no_punct; 91 } 92 //uses functions make_lower, remove punct

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1.1 [Pen-and-paper] What is the minimum possible value of the span of a local bridge. Explain your answer. 1.2 [Proof] We discussed tie strenght and strong triadic closure as a means to analyze the connectedness of networks. Prove the following claim: If strong triadic closure is satisfied then local bridges between nodes with at least one other exisitng strong tie are weak ties. (HINT: use proof by contradiction)

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Start your discussion by Replying below. (30 points) 1. What is the Internet? 2. What Can You Do Online? 3. How do you connect to the internet? 4. What is the Cloud? 5. How do you use a Web Browser? 6. What is a Hyperlink? 7. How do you download and upload files on your computer? 8. How proper ergonomics can help computer users.

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Ans. (40/3\sqrt{2}) cos(2t+25°) D6.2 For transmittances with the following amplitude ratios and phase shift functions, find the forced sinusoidal response to the given input signal: (a) 1 $\sqrt{\omega^2 + 100}$ $A(\omega) = $ $\phi(\omega) = tan^{-1}\frac{\omega}{10}$ $r(t) = 7 cos(6t + 80°)$ Ans. 0.6 cos(6t + 111°) (b) $A(\omega) = 4/(\sqrt{\omega^2 + 4})$ $\phi(\omega) = 90° - tan^{-1}(\omega/2)$ $r(t) = 3 cos 2t$ Ans. $(3\sqrt{2}) cos(2t + 45°)$

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Suggest ways Toys R Us can improve its organizational structure to improve overall profitability

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Text: Direction: Complete the table. 305 sin 0 2 cos 0 60" 450 7 cos θ cot θ sec θ √3 csc θ √2

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Find the HCF of the following (a) 15 and 30 (b) 20 and 36 (c) 30, 52 and 60 (d) 252, 567 and 378 (e) 12 and 16

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(7) Prove that if $a \equiv b \pmod{m}$, then \\ $a^k \equiv b^k \pmod{m}$ \\ for all positive integers $k$. (8) Use the definition of the Euler phi function to prove that \\ $\phi(p^2) = p^2 - p$ \\ for all primes $p$. (9) Prove that if $p$ is a prime, then $\mathbb{Z}/p\mathbb{Z}$ is a field. (10) Prove that the congruence \\ $ax \equiv b \pmod{m}$ \\ has a solution if and only if \\ $b \equiv 0 \pmod{(a, m)}.$

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