Solve Sundsbo Early Life • Solve Sundsbo is a Norwegian fashion photographer‚ born in 1970. • Sundsbo realised he wanted to pursue photography seriously after taking reportage and action photos of his friends skiing and clubbing. • In the beginning of his career‚ he had difficulty finding a job because his work had no particular style and so people would say to him “ I’m sot sure if I can hire you‚ I’m not sure what you are doing. What is your style?” • Still in his early twenty’s‚ Sundsbo
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Quadratic Equation: Quadratic equations have many applications in the arts and sciences‚ business‚ economics‚ medicine and engineering. Quadratic Equation is a second-order polynomial equation in a single variable x. A general quadratic equation is: ax2 + bx + c = 0‚ Where‚ x is an unknown variable a‚ b‚ and c are constants (Not equal to zero) Special Forms: * x² = n if n < 0‚ then x has no real value * x² = n if n > 0‚ then x = ± n * ax² + bx = 0 x = 0‚ x = -b/a
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create two different “answers” (and the questions that accompany them) that the host could use for the final round of Math Time. The questions and answers you create must be unique. Check out the example and hint below‚ if needed. x^2 - 100 is the product of these two binomials. (x + 10) (x -10) x^2 -10x +10x -100 My Solution: c = current of river b = rate of boat d = s(t) will represent (distance = speed X time) Upstream: 60 = 6(b-c) Downstream: 60 = 3(b+c) There are now two separate
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Unit 4 M1: Explain how accuracy may be ensured in the techniques used Cynthia Nzeh Task 1 1) Discuss how your choice of equipment and how it affected the accuracy of your method. Discuss good volumetric technique. 2) Calculate the apparatus error for the method used. 3) Given the value calculated by the senior technician calculate your error and comment on this error in relation to the apparatus error of the method. In the titration‚ I used these available instruments to ensure my results would
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In this excerpt‚ from A White Heron‚ by Sarah Orne Jewett‚ a number of literary techniques were used. All of them contributing to the excerpt’s excellent flow. This essay will focus on three literary techniques Jewett used "" imagery‚ tone‚ and symbolism. Imagery is an important literary device which‚ when used well‚ can enable an author to convey powerful and persuasive themes. Imagery can also be used to convey the mood of a book in ways that straightforward‚ factual descriptions never could.
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Often in novels‚ the author is able to personify and use the setting as an imperative aspect of a story such that it could almost take the form of a character. For Homer Hickam Jr. (Sonny)‚ Coalwood was not only his hometown‚ but it became his motivation to continue building and launching his rockets. Every house in Coalwood was occupied with families of coal miners‚ and for someone to participate in another activity besides football was rare and often discouraged. “Only coal mining was more important
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to someone saying “They’re coming‚” (177) and within minutes that begin to run. Lev dashes and hides behind a trunk‚ only to hear 3 sets of footsteps coming towards him. The author effectively creates suspense by making the readers uncertain about what will happen
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Linear Least Squares Suppose we are given a set of data points {(xi ‚ fi )}‚ i = 1‚ . . . ‚ n. These could be measurements from an experiment or obtained simply by evaluating a function at some points. You have seen that we can interpolate these points‚ i.e.‚ either find a polynomial of degree ≤ (n − 1) which passes through all n points or we can use a continuous piecewise interpolant of the data which is usually a better approach. How‚ it might be the case that we know that these data points should
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velocity of the stream using Equation 1. (Eqn. 1) Where is the flowrate in m3/s and A is the cross-sectional area of the pipe. To find the flowrate‚ we multiply the flowmeter reading by the constant and convert from gallons to cubic meters as follows: The cross sectional area of the 7.75mm pipe is Plugging these values into Equation 1‚ we obtain a bulk velocity . With the bulk velocity value‚ we can find the Reynolds number of the flow using Equation 2. (Eqn. 2) Plugging
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329 Quadratic Equations Chapter-15 Quadratic Equations Important Definitions and Related Concepts 1. Quadratic Equation If p(x) is a quadratic polynomial‚ then p(x) = 0 is called a quadratic equation. The general formula of a quadratic equation is ax 2 + bx + c = 0; where a‚ b‚ c are real numbers and a 0. For example‚ x2 – 6x + 4 = 0 is a quadratic equation. 2. Roots of a Quadratic Equation Let p(x) = 0 be a quadratic equation‚ then the values of x satisfying p(x) = 0 are called its roots or
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