Exercise1) Show that Y(1,1) and Y(2,1) are normalized.
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- How do I solve for h? Sorry I didn't add d, I have multiple values for that so I wasn't sure.Part C Evaluate AVL at t = 1.0 ms, if L = 20 mH, Io = 50 mA, and T = 1.0 ms. Express your answer using two significant figures and include the appropriate units. ► View Available Hint(s) ▼ AVL = Value Submit HA Part D μÀ V Evaluate AVL at t = 3.0 ms, if L = 20 mH, Io = 50 mA, and T = 1.0 ms. Express your answer using two significant figures and include the appropriate units. ► View Available Hint(s) P Pearson ? www ?S Can 6 PAR к Торс K Unit K In x K Moti = Cop K Unit S Spee S Topo S Math Micr eb.kamihq.com/web/viewer.html?source-filepicker&document_identifier=137VZR5BZOVSAIMOA55WU555_CvJ9NacO + 100 P e Interpreting Graphs Answer the questions following the graphs on each side Dietance va. Time 2 7 10 11 12 13 14 Time in soconds 1. From 1 second to 2 seconds, how fast is the object traveling. (Take the difference in distance and divide it by the time in between the 2 distances) 2. Is the object going as fast between 9 and 12 seconds as it is between 1 and 4 seconds? How can you tell? 3. What is the motion of the object between 4 and 6 seconds? acer
- Formula sheet if you need it(2) 5. Find the least expensive route from a to g in the graph. 1 a 5 42 40 20 f d 45 b 35 75 8 (3) 6. Find the chromatic number and express a coloring of the following graph. b 85 e 55 6 (3) 7. Is this a planar graph? If so, draw a planar representation of the graph. If not, explain why it is not planar. 60 eIn part a, Why does your I go from from 4.54 x 10^-4 to 4.66 x 10^-4 in the final equation?
- I went through the math but the awnser is still marked as incorrectIf OR stands for disjunction, AND for conjunction, NOT for negation, and IMPLIES for implication, then match the following names of valid argument forms with their symbolic forms. ✓ Elimination Transitivity ✓ Modus Tollens ✓ Specialization ✓ Modus Ponens A. POR Q NOT (Q) Therefore, P B. P IMPLIES Q Q IMPLIES R Therefore, P IMPLIES R C. P IMPLIES Q NOT (Q) Therefore, NOT (P) D. P AND Q Therefore, P E. P IMPLIES Q P Therefore, QShow that