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mathematics
college algebra graphs and models

Questions and Answers of College Algebra Graphs And Models

Solve the equation. Find all real solutions. X = X
Solve the equation. Find all real solutions. zx9 = 5 + x
(a) Estimate the years between 2012 and 2020 when unemployment was 7%. (b) Use the table in Example 8 to calculate the average rate of change in unemployment from 2014 to 2018. Interpret the result.
In the figure the monthly average temperature in degrees Fahrenheit from January to December in Minneapolis is modeled by a polynomial function f, where x = 1 corresponds to January and x = 12 to
Solve the equation. Find all real solutions. 2x³ = 4x² - 2x
Solve the equation. Find all real solutions. 3x³ + 3x10x²
Solve the equation. Find all real solutions. 12x³ = 17x² + 5x
If the graph of y = f(x) is increasing on (1,4), then where is the graph of y = f(x + 1) - 2 increasing? Where is the graph of y = -f(x - 2) decreasing?
The data in the table lists U.S. natural gas consumption in quadrillion BTUS. (a) Find a polynomial function that models the data. (b) Graph f and the data together. Year 1960 1970 1980 1990
If the graph of f is decreasing on (0, ∞), then what can be said about the graph of y = f(-x) + 1? The graph of y = -f(x) - 1?
Solve the equation. Find all real solutions. 9x² + 4 = 13x²
Temperature in Sunlight The graph shows the thermometer (on a partly temperature readings of a cloudy day) x hours past noon.(a) Identify the absolute maximum and minimum. Interpret each. (b)
Solve the equation. Find all real solutions. 4x³+4x²-3x - 3 = 0
Solve the equation. Find all real solutions. 4x4 + 7x²2=0
Solve the equation. Find all real solutions. 9x³+27x²2x-6=0
The graph shows the monthly average high temperatures at Daytona Beach.(a) Identify the absolute maximum and minimum. (b) Identify a local maximum. (c) For what x-values is the temperature in
Estimate the intervals where the graph of f is concave upward and where the graph is concave downward. Use interval notation. y 3 2 1. -3 23
During 2009, Facebook surpassed Yahoo for the greatest number of unique monthly users. The formula F(x) = 0.0484x3 - 1.504x2 + 17.7x + 53 models these numbers in millions of unique monthly users x
Estimate the intervals where the graph of f is concave upward and where the graph is concave downward. Use interval notation. 3 2 23
Solve the equation. Find all real solutions. 2x³ + 4 = x(x + 8)
Google+ experienced an increase in the number of users between July 1, 2011 and February 1, 2012. The total number of users in millions can be modeled by the polynomial function G(x) = 0.000014437x3
Solve the equation. Find all real solutions. 3x³ + 18 = x(2x + 27)
Estimate the intervals where the graph of f is concave upward and where the graph is concave downward. Use interval notation. 2
The graph approximates the monthly average temperatures in degrees Fahrenheit in Austin, Texas. In this graph x represents the month, where x = 0 corresponds to July.(a) Is this a graph of an odd or
Estimate the intervals where the graph of f is concave upward and where the graph is concave downward. Use interval notation. y 32 요 3
Solve the equation. Find all real solutions. 8x² = 30x² - 27
(a) Estimate natural gas consumption in 1974 and in 2010. Compare these estimates to the actual values of 21.2 and 24.9 quadrillion BTUS, respectively.(b) Did your estimates in part (a) involve
The U.S. consumption of natural gas from 1965 to 1980 can be modeled by f(x) = 0.0001234x4 - 0.005689x3 + 0.08792x2 - 0.5145x + 1.514, where x = 6 corresponds to 1966 and x = 20 to 1980.
Height of a Projectile When a projectile is shot into the air, it attains a maximum height and then falls back to the ground. Suppose that x = 0 corresponds to the time when the projectile's height
Solve the equation. Find all real solutions. 4x4 - 21x² + 20 = 0
In colder climates the cost for natural gas to heat homes can vary from one month to the next. The polynomial function given by f(x) = -0.1213x4 + 3.462x3 - 29.22x2 +64.68x + 97.69 models the monthly
Solve the equation. Find all real solutions. x6 - 19x³ = = 216
Estimate the intervals where the graph of f is concave upward and where the graph is concave downward. Use interval notation.
Solve the equation graphically. Round your answers to the nearest hundredth. x³ + x² 18x + 13 = 0
Explain the difference between a local and an absolute maximum. Are extrema x-values or y-values?
Discuss possible local extrema and absolute extrema on the graph of f. Assume that a > 0. f(x) = ax + b
Use the intermediate value theorem to show that f(x) = 0 for some x on the given interval. f(x) = x³ x 1,1 ≤ x ≤ 2
Discuss possible local extrema and absolute extrema on the graph of f. Assume that a > 0. |x|n = (x)[
Use the intermediate value theorem to show that f(x) = 0 for some x on the given interval. f(x) = 2x³ 1,0 ≤x≤1
Use the intermediate value theorem to show that f(x) = 0 for some x on the given interval. 0 = x=1-¹1-x-₂x = (x)f zxt
A rectangular box has sides with lengths x, x + 1, and x + 2. If the volume of the box is 504 cubic inches, find the dimensions of the box. x+1. +2
Complete the following. (a) Approximate the complete factored form of(b) The cubic polynomial f(x) models monthly average temperature at Trout Lake, Canada, in degrees Fahrenheit, where x = 1
If an odd function f has one local maximum of 5 at x = 3, then what else can be said about f? Explain.
If an even function f has an absolute minimum of -6 at x = -2, then what else can be said about f? Explain.
A bird population can be modeled bywhere x = 1 corresponds to June 1, x = 2 to June 2, and so on. Find the days when f estimates that there were 3500 birds. f(x) = x³ = 66x² + 1052x + 1652,
Use the intermediate value theorem to show that f(x) = 0 for some x on the given interval.f(x) = x2 - 5,2 ≤ x ≤ 3
Determine the depth that a pine ball with a 10-centimeter diameter sinks in water if d = 0.55.
Let f(x) = x5 - x2 + 4. Evaluate f(1) and f(2). Is there a real number k such that f(k) = 20? Explain your answer.
Sketch a graph of a function f that passes through the points (-2, 3) and (1, -2) but never assumes a value of 0. What must be true about the graph of f?
The temperature T in degrees Fahrenheit on a cold night x hours past midnight can be approximated by T(x) = x3 - 6x2 + 8x, where 0 ≤ x ≤ 4. Determine when the temperature was 0°F.
An insect population P in thousands per acre x days past May 31 is approximated by P(x) = 2x3 - 18x2 + 46x, where 0 ≤ x ≤ 6. Determine the dates when the insect population equaled 30
There is a saying that every year of a dog's life is equal to 7 years for a human. A more accurate approximation is given by the graph off at the top of the next column. Given a dog's age x, where x
The monthly average high temperatures in degrees Fahrenheit at Daytona Beach can be modeled bywhere x = 1 corresponds to January and x = 12 represents December. (a) Find the average high temperature
Suppose that f(x) is a quintic polynomial with distinct real zeros. Assuming you have access to technology, explain how to factor f(x) approximately. Have you used the factor theorem? Explain.
Explain how to determine graphically whether a zero of a polynomial is a multiple zero. Sketch examples.
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = (x + 2)³
Calculate the average rate of change of f on each interval. What happens to this average rate of change as the interval decreases in length? (a) [1.9, 2.1] (b) [1.99, 2.01] (c) [1.999, 2.001] [ +
Calculate the average rate of change of f on each interval. What happens to this average rate of change as the interval decreases in length? (a) [1.9, 2.1] (b) [1.99, 2.01] (c) [1.999, 2.001] f(x)
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). f(x) = 2x² + x³ − 19x² - 9x + 9 -
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). - 9 = xε =₂¹7 + ε* = (x)ƒ
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). f(x) = 3x³ - 16x² + 17x - 4
Determine if f is odd, even, or neither. f(x) = √=x
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). f(x) = 2x³ - 5x² - 4x + 10
Use the graph to determine if f is odd. even, or neither. -2-1 2 y = f(x) X
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). f(x)=x²-x² - 7x + 7
Find the difference quotient of g. g(x) = 3
Determine if f is odd, even, or neither. f(x)=√1-x²
Determine if f is odd, even, or neither. zx^ = (x)f
Determine if f is odd, even, or neither. f(x) = 1 1+x²
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient.Cubic with one real zero and a > 0
Find the difference quotient of g. g(x) = -2x³
Calculate the average rate of change of f on each interval. What happens to this average rate of change as the interval decreases in length? (a) [1.9, 2.1] (b) [1.99, 2.01] (c) [1.999, 2.001]
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). f(x) = 2x² + x³ - 8x²² - x + 6
Determine if f is odd, even, or neither. *A = (x)/
Calculate the average rate of change of f on each interval. What happens to this average rate of change as the interval decreases in length? (a) [1.9, 2.1] (b) [1.99, 2.01] (c) [1.999, 2.001] f(x)
(a) Use the rational zero test to find any rational zeros of the polynomial f(x). (b) Write the complete factored form of f(x). f(x) = x³ = 7x + 6
Determine if f is odd, even, or neither. f(x) = 3x³ - 1
Compare the average rates of change from 1 to 3/2 for f(x)= x, g(x) = x2, and h(x) = x3.
Determine if f is odd, even, or neither. f(x) = x² = x²³
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = x²(x + 3)
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient.Degree 3 and an odd function with no x-intercepts
Determine if f is odd, even, or neither. f(x) = 2x - 1
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = -(x - 1)²(x + 2)²
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient. Degree 3 with turning points (-1, 2) and
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient.Degree 6 and an odd function with five turning points
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = (x - 2)²(x + 1)²
Determine if f is odd, even, or neither. f(x) = x² - 10
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = 2(x + 2)(x + 1)²
Determine if f is odd, even, or neither. f(x) = 8 - 2x²
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = -(x + 1)(x - 1)(x - 2)
Determine if f is odd, even, or neither. f(x) = x² - 6x² + 2
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient.Degree 4 with turning points (-1,-1), (0, 0), and (1,-1)
For each f(x), complete the following. (a) Find the x-and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = x²(x + 2)(x - 2)
Determine if f is odd, even, or neither. f(x) = -x5 + 5x²
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient.Degree 2 with turning point (-1, 2), passing through (-3, 4) and (1,4)
Graph the functions f, g, and h in the same viewing rectangle. What happens to their graphs as the size of the viewing rectangle increases? Explain why the term of highest degree in a polynomial is
For each f(x), complete the following. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x) by hand. f(x) = (x + 2)²(x - 1)³
If possible, sketch a graph of a polynomial that satisfies the conditions. Let a be the leading coefficient.Degree 5 and an odd function with five x-intercepts and a negative leading coefficient.
Graph the functions f, g, and h in the same viewing rectangle. What happens to their graphs as the size of the viewing rectangle increases? Explain why the term of highest degree in a polynomial is
Determine if f is odd, even, or neither. f(x) = x³ - 2x

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