PPT-Factorising quadratics where a ≠ 1

Author : karlyn-bohler | Published Date : 2018-03-10

1 Factorise the quadratic x 2 4 x 3 1 Find two numbers that add to give 4 and multiply to give 3 3 and 1 x 3 x 1 But what if you want to factorise 3 x 2

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Factorising quadratics where a ≠ 1: Transcript


1 Factorise the quadratic x 2 4 x 3 1 Find two numbers that add to give 4 and multiply to give 3 3 and 1 x 3 x 1 But what if you want to factorise 3 x 2. 6 Factorising quadratics Introduction On this lea64258et we explain the procedure for factorising quadratic expressions such as 5 6 1 Factorising quadratics You will 64257nd that you are expected to be able ike many processes in mathematics it is useful to be able to go the other wayThat is starting with the quadratic expression 5 6 can we carry out a process which will result in the form 2 3 This process is called factorising the quadratic express The Golden Gate Bridge . Golden Gate bridge history. The Golden Gate Bridge is a suspension bridge spanning the Golden Gate, the opening of the San Francisco Bay into the Pacific Ocean. As part of both U.S. Route 101 and California State Route 1, the structure links the city of San Francisco, on the northern tip of the San Francisco Peninsula, to Marin County. It is one of the most internationally recognized symbols of San Francisco, California, and of the United States. It has been declared one of the modern Wonders of the World by the American Society of Civil Engineers. The . 1. Find the solution(s): 2. Solve and graph the inequalities: 3. What model best fits the data: . f. (x) = x. 2. + 2x + 1 3 < x + 1 < 15. g. (x) = . Factorising. Dr J Frost (jfrost@tiffin.kingston.sch.uk). Last modified: . 18. th. . February 2014. Objectives: . Be able to factorise a single term out of a bracket.. What does the factor of a number mean?. Factorising into . single brackets. Grade . 2. Factorise. the following expression.. 4x. + 6. Common Number. Common Letter (s). 2. -. 2. (. 2x. + 3. ). Put the common parts outside the bracket. Factorising into single brackets. Richardson 423. Math 2. Quadratics: What’s the big deal?. In this chapter of Math 2 we will be covering Quadratics. In the previous lesson we learned to quantify groups of terms, exponents, and multiple variable problems.. Recall…. A quadratic equation is an equation/function of the form f(x) = ax. 2. + . bx. + c. Vertex Form. To facilitate an easier way to graph, we can look at the . vertex form. of a quadratic. Vertex. Chapter 8/9 Notes. Part II. 8-5, 8-6, 8-7, 9-2, 9-3. Section 8-5: Greatest Common Factor, Day 1. Factors –. Factoring – . Standard Form Factored Form. Section 8-5: Greatest Common Factor, Day 1. Quadratics in the Era of CCSS-M. Faylesha. Porter. Regeta Slaughter. Nicole . Yakes. Welcome!. Who Are We?. Place a sticky dot on the histogram indicating the number of years you have been teaching 8. Expanding. Brackets. Factorising. Expanding . Double . Brackets. Solving . Linear . Equations. Plotting graphs by. substitution into . equations. Solving . Quadratic. Equations. Solving . Quadratics. General Equation. Y = ax². What if A was positive?. Test in your calculator. What if A Was negative?. Test in your calculator.. Y = ax². What if A was greater than 1?. Test in your calculator. What if A Was less than 1?. Slideshow 14 .  . Mathematics. Mr Richard Sasaki. Objectives. Review . the expansion of brackets. Be able to . factorise. by removing factors from terms (the simple case). Arrangement of Polynomials. Take out: . HW. Packet. Quiz from . fri. . SWBAT: Solving quadratics by completing the square . -8. -8. 2(x-2). 2. = -12. 2. 2. (x-2). 2. = -6.  . x-2 = ±. i.  . +2. +2. x = 2 ± . i.  . SWBAT: Solving quadratics by completing the square .

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