capable of communicating with other system | | | | | B. Usability of the Propose System | | | | | 1. The system can be learned easily | | | | | 2. The admin can manage through the system | | | | | 3. The system’s function can easily be determined by the user | | | | | 4. The system can be used even if the users don’t have technical expertise | | | | | 5. The system can saves time using it | | | | | C. Reliability of the Proposed System
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corresponding polynomial function. d. Explain the relationship between the remainder when a polynomial expression is divided by x − a‚ a∈ I ‚ and the value of the polynomial expression at x = a (remainder theorem). e. Explain and apply the factor theorem to express a polynomial expression as a product of factors. 2.3 Graph and analyze polynomial functions (limited to polynomial functions of degree ≤ 5 ). a. Identify the polynomial functions in a set of functions‚ and explain the reasoning
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Algebra 222 week 5 Quiz CLOSE WINDOW Week 5: Functions‚ Date Submitted: 11/03/2014 (Started On: 11/02/2014) 1. Inverse functions: Problem type 1 The one-to-one functions g and h are defined as follows. =g−4‚ 8‚ −2‚ 4‚ −1‚ 9‚ −9‚ 4 =hx−3x4 Find the following. g−19 = h−1x = ∘h−1h−1 = You answered: g−19 = 0 h−1x = 1 ∘h−1h−1 = −1 Your answer is incorrect. The correct answer is: g−19 = −1 h−1x = +x43 ∘h−1h−1 = −1 2. Domain and range from ordered pairs Suppose
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advantage of CAD compare to manual in Garment? Ans: By cad system we can save Fabric‚ Labor Cost‚ Time Save & get 100% accuracy. 2. By which function we normally create actual pattern? Ans: F1 => Bezier. 3. In which function we can extract process from block pattern? Ans: F4=> seam 4. By which function we can see nested pattern? Ans: F12 & F9 5. By which function we can copy bottom grading into chest? Ans: F6 => Report Y 6. How we can call required Ans : select => required size 7. How to select measurement
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Mass Index (BMI) is a comparison between a person’s height (in meters) and weight (in kilograms) in order to determine whether one is overweight or underweight based on their height. The goal of this portfolio is to prove of disprove how BMI as a function of Age (years) for girls living in the USA in 2000 can be modeled using one or more mathematical equations. This data can be used for parents wanting to predict the change in BMI for their daughters or to compare their daughter’s BMI with the median
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language‚ o r function language‚ i s developed t o precisely describe what the product does; cost‚ energy and user a t t i t u d e s are allocated t o these functions; a function comparison i s made; c r e a t i v i t y by function can be carried out; and f i n a l l y a Value Standard design i s developed. Functions consist of three types. need of the product. The f i r s t focuses on the one overall The This function i s called the T S of the product. AK second type of functions a r e those
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filter is first rotated by 1800. For a 1D case‚ we first zeropad f by m-1 zeros on each size. We compute a sum of products in both cases… Spring 2008 ELEN 4304/5365 DIP 5 Spatial correlation and convolution Correlation is a function of displacement of the filter. A function containing a single 1 with
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MIDTERM NOTES Solve Linear Equations 0. Cancel all denominators by multiplying every term by the LCD. 1. Simplify LHS and RHS. 2. Eliminate variable term on RHS. 3. Eliminate variable term on LHS. 4. Eliminate the coefficient of the variable. Solve Rational Equations 1. Find LCD. 2. Cancel all denominators by multiplying every term by the LCD. 3. Solve. 4. Omit those solutions that make LCD=0. Complex Numbers: a + bi Powers of i: i0 = 1‚ i1 = i‚ i2 = −1‚ i3 = −i in = ir where r is the
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The teacher’s hypothesis is horribly inaccurate. First of all‚ Scenario A is the only linear function in the group consisting of A‚B‚ and C. Scenario B is a function‚ but not linear. Scenario C is not a function. Scenario A has all the criteria of a linear function. For every independent variable (aka “x” value or input) in the domain‚ there is one and only one dependent variable (aka output or “y” value) in the range. It can be written in the form “y=mx+b” where “m” and “b” are real numbers‚ “x”
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1 Numerical Methods for Differential Equations 1 2 NUMERICAL METHODS FOR DIFFERENTIAL EQUATIONS Introduction Differential equations can describe nearly all systems undergoing change. They are ubiquitous is science and engineering as well as economics‚ social science‚ biology‚ business‚ health care‚ etc. Many mathematicians have studied the nature of these equations for hundreds of years and there are many well-developed solution techniques. Often‚ systems described by differential
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