B 1 hour 12 minutes C 1 hour 20 minutes D 1 hour 44 minutes E 2 hours 24 minutes 10 Liliana has a bag of marbles The bag contains 18 black, 15 red, 11 blue, and 8 white marbles Liliana randomly takes a red marble from the bag and leaves the marble on a table What is the probability that she will next take a red or a white marble from
6 2 Answers For step‐by‐step solutions, check out the video “walkthrough” on the website for 6 2 1 54 2 45 3 5 5 6 4 F = 6 5 F 9 6 ; cm/hour 6 2 in / sec 7 180 in2 / sec 8 3000 74 mph 9 8 9 < feet / sec 10 7 6 4 4 radians / sec 11 6 9 : feet/sec 12 F 5 6 9 feet/sec 13 57 6 meters/sec 14
Sec 2 2 – Solving Algebraic Applications Name: 1 The distance a car travels can be found using the formula = ∙ , where d is distance, r is rate of speed, and t is time How many miles does the car travel, if it drives at an average rate of speed of 60 miles per hour for a period of time of / 0 of an hour? 2
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Sec 3 1 – 1 POPULATION: A population is the entire group of objects being studied considered a collection of all outcomes, responses, measurements or counts that are of interest Parameter [Greek variables] : A measure or count of the entire population 2 SAMPLE: A subset of the population
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1 inch of mercury = 1 133 feet of water 1 pound/square inch = 2 31 feet of water I HP = 0 746 Kw = 550 ft-lb/sec = 33,000 ft-lb/min FORMULAS Area of rectangle = Length x Width Area of circle = π x Diameter 2 = 0 785 x Diameter 4 Volume of rectangular or circular tank with uniform depth = Area x Depth Volume of cone = 1/3 x Base Area x Depth
Lidocaine 1 g has been added to 500 mL of D5W The order states to infuse the lidocaine at 2 mg/min The nurse needs to calculate the mL/h for the infusion pump First we need to get like units – 1 g in 500 mL = 1000 mg in 500 ml Now to find the concentration: 1000 mg : 500 mL :: X mg : 1 mL 500 X = 1000 X = 2 mg/mL Then using our formula:
3 28 m/sec= 100 8 knv/hr 60 rR_ 5 120 rev,'hr = Go 6 30 ft/sec rev/min A common speed for an electric motor is 3450 revolutions per minute attached Determine the linear veloci in mi/hr for a int on the e Saw blades of various diameters can be e of a blade iven the diameter 12 I yard _ 10 6 in 11 1 2 feet Using shortcut x 2m —
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Positive: sin, csc Negative: cos, tan, The Unit Circle sec
sec, cot 2Tt 900 Tt 3Tt 2 2700 Positive: sin, cos, tan, sec, csc, cot Negative: none 600 450 300 2 2 1500 1800 21 (-43, 1200 1350 2Tt 3600 300 1 ITC 3150 2250 2400 2 2) Positive: tan, cot 3000 2 Positive: cos, sec Negative: sin, tan, csc, cot com -1 2 Negative: sin, cos, sec, csc EmbeddedMath Taille du fichier : 609KB
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Sec 22 – Solving Algebraic Applications Name
Sec 2 2 – Solving Algebraic Applications Name: 1 The distance a car travels can be found using the formula = ∙ , where d is distance, r is rate of speed, and t is time How many miles does the car travel, if it drives at an average rate of speed of 60 miles per hour for a period of time of / 0 of an hour? 2 The distance a car travels can
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MATH 221 FIRST SEMESTER CALCULUS
MATH 221 FIRST SEMESTER CALCULUS fall 2009 Typeset:June 8, 2010 1 MATH 221 { 1st SEMESTER CALCULUS LECTURE NOTES VERSION 2 0 (fall 2009) This is a self contained set of lecture notes for Math 221 The notes were written by Sigurd Angenent, starting from an extensive collection of notes and problems compiled by Joel Robbin The LATEX and Python les which were
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Sec 31 – Statistical Studies Definitions Name: 1
Sec 3 1 – 1 POPULATION: A population is the entire group of objects being studied considered a collection of all outcomes, responses, measurements or counts that are of interest Parameter [Greek variables] : A measure or count of the entire population 2 SAMPLE: A subset of the population Statistic [English variables]: A measure or count of the a sample 3 List reasons why you might use
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C 62 Solutions - Calculus
6 2 Answers For step‐by‐step solutions, check out the video “walkthrough” on the website for 6 2 1 54 2 45 3 5 5 6 4 F = 6 5 F 9 6 ; cm/hour 6 2 in / sec 7 180 in2 / sec 8 3000 74 mph 9 8 9 < feet / sec 10 7 6 4 4 radians / sec 11 6 9 : feet/sec 12
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Wastewater Math Concepts - American Water College
Wastewater Math Concepts Book 2 Intermediate Level Problems Table of Contents Page Flow Problems 1 I HP = 0 746 Kw = 550 ft-lb/sec = 33,000 ft-lb/min FORMULAS Area of rectangle = Length x Width Area of circle = π x Diameter 2 = 0 785 x Diameter 4 Volume of rectangular or circular tank with uniform depth = Area x Depth Volume of cone = 1/3 x Base Area x Depth Circumference = π x Diameter
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Math 3680 Homework 8 Devore Fall 2013
4 10 5/10 points Previous Answers DevoreStat8 8 E 023 A simulated exercise gave n = 28 observations on escape time (sec) for oil workers, from which the sample mean and sample standard deviation are 370 69 and 23 7, respectively Suppose the investigators had believed a priori that true average escape time would be at most 6 min Does the data
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Chapter 4 MATERIAL BALANCES AND APPLICATIONS
1 MATERIAL BALANCES AND APPLICATIONS 4 1 Introduction Material balances are important first step when designing a new process or analyzing an existing one They are almost always prerequisite to all other calculations in the solution of process engineering problems Material balances are nothing more than the application of the law of conservation of mass, which states that mass can neither
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