β’ Write the equation of the line that is perpendicular to 2x + 3y = 8 and goes through the point (-5, 3) β’ Write the equation of the line that is perpendicular to 2x + 3y = 8 and goes through the point (-5, 3) 2π₯ + 1, π₯ < β3 β’ Graph f(x) = 4, β3 β€ π₯ β€ 3 β4π₯ + 5, π₯ > 3 2π₯ + 1, π₯ < β3 β’ Graph f(x) = 4, β3 β€ π₯ β€ 3 β4π₯ + 5, π₯ > 3 β’ f(x) = 3x β 5. Find π π₯+β βπ(π₯) β β’ f(x) = 3x β 5. Find π π₯+β βπ(π₯) β β’ f(x) and g(x) are inverses. Find the equation of g(x) if the values of f(x) are shown below x 3 2 1 0 f(x) 4 6 8 10 β’ f(x) and g(x) are inverses. Find the equation of g(x) if the values of f(x) are shown below x 3 2 1 0 f(x) 4 6 8 10 β’ I would like to minimize the material needed to build a closed rectangular box that has a square base. I need the box to have a volume of 60 ft3. Write an equation for the surface area of the box in one variable that I could use in the minimizing process. β’ I would like to minimize the material needed to build a closed rectangular box that has a square base. I need the box to have a volume of 60 ft3. Write an equation for the surface area of the box in one variable that I could use in the minimizing process. β’ With a calc, solve the system 6x + 2y β 3z = -17 7x β 5y + z = 72 2x + 8y + 3z = -21 β’ With a calc, solve the system 6x + 2y β 3z = -17 7x β 5y + z = 72 2x + 8y + 3z = -21 β’ Determine the values of x for which the function is positive. β’ 3x β 4y = 24 β’ Determine the values of x for which the function is positive. β’ 3x β 4y = 24 β’ Determine if the function is even, odd, or neither. f(x) = 3x4 β 2x2 + 4 β’ Determine if the function is even, odd, or neither. f(x) = 3x4 β 2x2 + 4 π¦ = π₯ 2 β 6π₯ + 9 Solve the system π₯+π¦ =5 π¦ = π₯ 2 β 6π₯ + 9 Solve the system π₯+π¦ =5 β’ Find the equation of a function with degree 2 that has vertex (3, -1) and goes through the point (1, 15) β’ Find the equation of a function with degree 2 that has vertex (3, -1) and goes through the point (1, 15) β’ Find the interval on which the function is increasing f(x) = -2x2+ 12x - 18 β’ Find the interval on which the function is increasing f(x) = -2x2+ 12x - 18 β’ Find the interval on which the function is positive: f(x) = 3π₯ + 1 β 4 β’ Find the interval on which the function is positive: f(x) = 3π₯ + 1 β 4 Find the inverse of f(x) = π₯ + 5 β 4 Find the inverse of f(x) = π₯ + 5 β 4 β’ A rocket is shot off the top of the 900 building. The height function for the rocket is given by h(t) = -16t2 + 64t + 80, the velocity function for the rocket is given by v(t) = -32t + 64, where t = time in seconds and the height is measured in feet. β’ Find the maximum height of the rocket. β’ A rocket is shot off the top of the 900 building. The height function for the rocket is given by h(t) = -16t2 + 64t + 80, the velocity function for the rocket is given by v(t) = -32t + 64, where t = time in seconds and the height is measured in feet. β’ Find the maximum height of the rocket. β’ A rocket is shot off the top of the 900 building. The height function for the rocket is given by h(t) = -16t2 + 64t + 80, the velocity function for the rocket is given by v(t) = -32t + 64, where t = time in seconds and the height is measured in feet. β’ Find the amount of time until the rocket hits the ground. β’ A rocket is shot off the top of the 900 building. The height function for the rocket is given by h(t) = -16t2 + 64t + 80, the velocity function for the rocket is given by v(t) = -32t + 64, where t = time in seconds and the height is measured in feet. β’ Find the amount of time until the rocket hits the ground. β’ A rocket is shot off the top of the 900 building. The height function for the rocket is given by h(t) = -16t2 + 64t + 80, the velocity function for the rocket is given by v(t) = -32t + 64, where t = time in seconds and the height is measured in feet. β’ Find the rate of change of the velocity from t = 1 second to t = 3 seconds. β’ A rocket is shot off the top of the 900 building. The height function for the rocket is given by h(t) = -16t2 + 64t + 80, the velocity function for the rocket is given by v(t) = -32t + 64, where t = time in seconds and the height is measured in feet. β’ Find the rate of change of the velocity from t = 1 second to t = 3 seconds. β’ Write in standard (a + bi) form. 3+2π 5β3π β’ Write in standard (a + bi) form. 3+2π 5β3π β’ Given f(x) = asymptote 4π₯ 3 +2π₯ 2 +6 π₯ 2 +2 find the slant β’ Given f(x) = asymptote 4π₯ 3 +2π₯ 2 +6 π₯ 2 +2 find the slant β’ Find all asymptotes ofβ¦ f(x) = π₯β3 π₯ 2 +π₯β12 β’ Find all asymptotes ofβ¦ f(x) = π₯β3 π₯ 2 +π₯β12 β’ Given f(x) = 2π₯+3 π₯β5 find lim π(π₯) π₯ββ β’ Given f(x) = 2π₯+3 π₯β5 find lim π(π₯) π₯ββ β’ Given f(x) = x4 β x3 β x2 β x β 2, find all zero(s) of the function β’ Given f(x) = x4 β x3 β x2 β x β 2, find all zero(s) of the function β’ Given f(x) = 5x4 β 3x3 β 7x2 β x + 12, find lim π(π₯) π₯βββ β’ Given f(x) = 5x4 β 3x3 β 7x2 β x + 12, find lim π(π₯) π₯βββ Find the x-intercept of f(x) = π₯ 2 +3π₯β4 2π₯ 2 β20 Find the x-intercept of f(x) = π₯ 2 +3π₯β4 2π₯ 2 β20 β’ Write a polynomial of least degree with zeros: 4(multiplicity 2) and 3i β’ Write a polynomial of least degree with zeros: 4(multiplicity 2) and 3i
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