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4.1 to 4.4 In this assignment, you will be able to... 1.Graph a function. Calculate the vertex and axis of symmetry. 3. Solve quadratics by factoring. 4. Solve models with quadratics. 2. Change intercept and vertex form into standard form.
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Graph the function. Label the vertex and axis of symmetry. 1.)y=x^2-6x+14
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Answer:
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Graph the function. Label the vertex and axis of symmetry. 2.)y=2x^2+8x+15
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Answer:
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Graph the function. Label the vertex and axis of symmetry. 3.)f(x)=-3x^2+6x-5
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Answer:
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4.) Write the Quadratic function in standard form. y=(x-4)(x-8)
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Answer:y=x^2-12x+32
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5.) Write the Quadratic function in standard form. y=-2(x+3)(x-7)
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Answer:y=-2x^2+8x+42
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6.) Write the Quadratic function in standard form. y=5(x+6)^2-2
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Answer:y=5x^2+60x+178
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7.) Solve the equation. x^2+9x+20=0
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Answer: x=-5 or x=-4
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8.) Solve the equation. n^2-11n+24=0
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Answer: n=3 or n=8
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9.) Solve the equation. z^2-3z-40=0
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Answer: z=-5 or z=8
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10.) Solve the equation. 5s^2-14s-3=0
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Answer: s=-1/5 or s=3
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11.) Solve the equation. 7a^2-30a+8=0
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Answer: a=2/7 or a=4
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12.) Solve the equation. 4x^2+20x+25=0
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Answer: x=-5/2
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13.) DVD PLAYERS. A store sells about 50 DVD players per month at a price of $140 each. For each $10 decrease in price, about 5 more DVD players per month are sold. How much should the store charge in order to maximize monthly revenue? What is the maximum monthly revenue?
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Answer: $120 per DVD player Max monthly revenue $7200
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14.) CIVIL ENGINEERING. The arch of the Gateshead Millennium Bridge forms a parabola with the equation y=-0.016(x-52.5)^2+45 where x is the horizontal distance (in meters) from the arch's left end and y is the distance (in meters) from the base of the arch. a.) What is the maximum height of the arch? b.) What is the width of the arch?
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Answer: Max height: 45 m Length of arch: 105 m
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