Question 14, Life Sci 11.5.65Part 1 of 2The median weight of a boy whose age is between 0 and 36 months can be approximated by the functionw(t) = 7.45 +1.45t -0.0095t² +0.000658t³,where t is measured in months and w is measured in pounds. Use this approximation to find the following fa) The weight of the baby at age 10 months.The approximate weight of the baby at age 10 months is(Round to two decimal places as needed.)n exampleGet more help.lbs.HW SO Po...

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Answered: Part 1 of 2 O Po The median weight of a…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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On wet roads, under certain conditions the front tires of a car will hydroplane, or run along the surface of the water. The critical speed V at which hydroplaning occurs is a function of p, the tire inflation pressure. Suppose the following table shows hypothetical data for p, in pounds per square inch, and V, in miles per hour. Find a formula that models V as a power function of p. Round parameters to the nearest hundredth. Tire inflation pressure p Critical speed for hydroplaning V 25 52.5 30 57.4 35 62.0 40 66.2 a) V = 35.89 x p^0.02 b) V = -41.49 x p^67.11 c) V = 29.82 x p^0.91 d) V = 10.70 x p^0.49
2. An investment of $100 is placed into an account that earns interest, compounded annually, at a rate of 5% for 7 years. The amount, A, in the account can be modelled by the function A = 100(1.05)', where t is the time, in years. What is the domain of this function? a. (t e R, 2 7} b. (t e R, 0 SIS7) c. (te R, t > 7} d. (t e R,0
The.table.gives.the power consumption P in megawatts in a county from midnight to 6:00 AM on a day in December. Use Simpson's Rule to estimate the energy used during that time period. (Use the fact that power is the derivative of energy. Round your answer to one decimal place.) megawatt-hours Enter a number. t Pt P 0:00 1812 3:30 1611 0:30 1735 4:00 1625 4:30 1664 1:00 1688 1:30 1644 5:00 1745 2:00 1635 5:30 1884 2:30 1607 6:00 2056 3:00 1606
Kleiber's Law states that the metabolic needs (such as calorie requirements) of a mammal are proportional to its body weight raised to the 0.75 power.¹ Surprisingly, the daily diets of mammals conform to this relation well. Assuming Kleiber's Law holds, answer the following questions. (a) Write a formula for C, daily calorie consumption, as a function of body weight, W. NOTE: Use k for the constant of proportionality. C(W) = (b) If a human weighing 150 pounds needs to consume 1800 calories a day, estimate the daily calorie requirement of a horse weighing 740 lbs and of a rabbit weighing 11 lbs. NOTE: Round your answers to the nearest calorie. Daily calorie requirement of a horse = Daily calorie requirement of a rabbit = calories Choose one calories (c) On a per-pound basis, which animal requires more calories: a mouse or an elephant? ¹S. Strogatz. "Math and the City." The New York Times. May 20, 2009. Kleiber originally
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