The date of birth I used was mine 7/19/86 I will now do all three question that was asked a = 7 b = -19 c = 86 The INTEGERS above are needed to solve each given expressions. A) A^3 – B^3 (7^3) – (-2^3) 343-(-6859) =7‚202 This is the given expression with VARIABLES A and B and raised to the EXPONENTS of 3 on each of them. By substituting the integers in the variables and raising them to the 3rd power gives the answer of B) (a – b)(a2 + ab + b2) (7-(-19) (7^2+(7)(-19)+(-19^2)
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Formulas Read the following instructions in order to complete this discussion‚ and review the example of how to complete the math required for this assignment: • Read about Cowling’s Rule for child sized doses of medication (number 92 on page 119 of Elementary and Intermediate Algebra). • Solve parts (a) and (b) of the problem using the following details indicated for the first letter of your last name: |If your last |For part (a) of problem 92 use this information to
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Buried Treasure Ashford University MAT 221 Buried Treasure For this week’s Assignment we are given a word problem involving buried treasure and the use of the Pythagorean Theorem. We will use many different ways to attempt to factor down the three quadratic expressions which is in this problem. The problem is as‚ ““Ahmed has half of a treasure map‚ which indicates that the treasure is buried in the desert 2x + 6 paces from Castle Rock. Vanessa has the other half of the
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Math 221 **** Example Format **** Week 6 Lab Submitted by: (Insert Name Here **REMOVE THIS NOTE PRIOR TO SUBMITTING**) (Note: Your labs should be well organized‚ with results clearly identified and in the proper order. When answering questions‚ be sure to use complete sentences and proper grammar. It is also important for you to fully explain your answers! Please do not answer “yes” (or “no”); you should explain why the answer
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Treasure Hunt: Finding the Values of Right Angle Triangles This final weeks course asks us to find a treasure with two pieces of a map. Now this may not be a common use of the Pythagorean Theorem to solve the distances for a right angled triangle but it is a fun exercise to find the values of the right angle triangle. Buried treasure: Ahmed has half of a treasure map‚which indicates that the treasure is buried in the desert 2x + 6 paces from Castle Rock. Vanessa has the other half of the map
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Caring for Populations through Community Outreach Chamberlain College of Nursing NR 443: Community Health Nursing Caring for Populations through Community Outreach I selected my work setting as the Health Department‚ functioning as a Health Promotion Nurse. The identified problem in Atlanta‚ Georgia was prevalence in cardiovascular disease and cancer. According to world heart foundation‚ a person has 50% risk of developing heart disease if that individual’s parents have suffered from heart
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Week 5 Discussion Discuss the following: A staff meeting has been called for all members of the administrative department at the hospital where you work. Due to a change in patients’ needs‚ the hours of operation need to be modified. Several scheduling options are presented and a decision has to be made. Should this decision be made by a majority vote‚ or a consensus? Support your choice with reasoning from the decision making section on page 98 of your GMC. I think that due to the time
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Elementary Statistics iLab Week 6 Statistical Concepts: * Data Simulation * Discrete Probability Distribution * Confidence Intervals Calculations for a set of variables Mean Median 3.2 3.5 4.5 5.0 3.7 4.0 3.7 3.0 3.1 3.5 3.6 3.5 3.1 3.0 3.6 3.0 3.8 4.0 2.6 2.0 4.3 4.0 3.5 3.5 3.3 3.5 4.1 4.5 4.2 5.0 2.9 2.5 3.5 4.0 3.7 3.5 3.5 3.0 3.3 4.0 Calculating Descriptive Statistics Descriptive Statistics: Mean‚ Median Variable N N* Mean SE Mean StDev
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Assignment: Inequalities Math 221: Introduction to Algebra Instructor Jonah Mutua June 16‚ 2013 Inequalities This assignment involves the use of inequalities in mathematical equations. The formula for finding Body Mass Index (BMI) is BMI =703W/H^2. In this formula W = weight in pounds In this formula H = height in inches. For this assignment four intervals based on our own personal heights must be calculated. I am 6 feet 4 inches tall
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5 + 6 + 7 + 8 + 9 = 8 + 27 4) 10 + 11 + 12 + 13 + 14 + 15 + 16 = 27 + 64 Conjecture the general formula suggested by these four equations‚ and proves your conjecture. a) Conjecture: the general formula suggested by these four equations shows the sum of sequential integers from (n^2+1) to (n+1)^2 = n^3 + (n+1)^3. Therefore the Sum can written as for all of n∈N‚ ()‚ ()‚ ()+… +(n = =+ +(n a. Proof: ==(2n+1)+(2n+1)(2n+2)/2=+( 4.2 5. Give a recursive definition
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