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mathematics
college algebra graphs and models

Questions and Answers of College Algebra Graphs And Models

Use Pascal's triangle to help expand the expression. (4x - 3у)
Use a formula to find the sum of the finite geometric series. The first 20 terms of the series defined by a, = 3(2)-1
The first five terms of a geometric sequence are given. Find (a) Numerical, (b) Graphical, and (c) Symbolic representations of the sequence. Include at least eight terms for the graphical and
Use Pascal's triangle to help expand the expression. (3-2x)5
Use a formula to find the sum of the finite geometric series. = 2 (²) ² The first 15 terms of the series defined by a,, =
Count the ways that an exam, consisting of 20 multiple-choice questions with four choices each, could be answered.
A quality-control experiment involves selecting 1 string of decorative lights from a box of 20. If the string is defective, the entire box of 20 is rejected. Suppose the box contains 4 defective
A group of students is preparing for college entrance exams. It is estimated that 50% need help with mathematics, 45% with English, and 25% with both. (a) Draw a Venn diagram representing these
Use a formula to approximate the sum for n = 4,7, and 10. 1 - 1 + 1 - + + (−1) n-1
Find a general term an for the arithmetic sequence. a₁ = 5, d = -2
The table shows the most popular Pinterest categories in a recent year and the percentage of total pins associated with them. Find the probability that a randomly selected pin will be as
Suppose 3 strings of lights are tested. If any of the strings are defective, the entire box of 20 is rejected. What is the probability of rejecting a box if there are 4 defective strings of lights in
Use a formula to approximate the sum for n = 4,7, and 10. 1- († - ) ε + ··· + § − 1 + 1 - E
Use Pascal's triangle to help expand the expression. (2m - n)*
Find a general term an for the arithmetic sequence. a₁ = -3, d=5
When a Ping-pong ball is dropped, it rebounds to 90% of its initial height. (a) Write the first five terms of a sequence an, that gives the maximum height attained by the ball on each rebound
Use Pascal's triangle to help expand the expression. (2x² - y²)³
Use a formula to approximate the sum for n = 4,7, and 10. } + } + + + + }(2)-1
A red die and a blue die are rolled. How many ways are there for the sum to equal 4?
Find a general term an for the arithmetic sequence. a3 = 1, d = 3
How many arrangements are there of six different books on a shelf?
In a college of 5500 students, 950 students are enrolled in English classes, 1220 in busi- ness classes, and 350 in both. If a student is chosen at random, find the probability that he or she is
Use Pascal's triangle to help expand the expression. (3x2 + y3)4
If air resistance is ignored, an object falls 16, 48, 80, and 112 feet during each successive 1-second interval. (a) What type of sequence describes these distances? (b) Determine how far
Use a formula to approximate the sum for n = 4,7, and 10. 4 + • 3 + 5 + 7 + 4)
Find a general term an for the arithmetic sequence. a = 12, d=-10
In how many arrangements can 3 students from a class of 15 each give a speech?
A salesperson must start at city A, stop in each city once, and then return to city A. Use the figure to find the route with the least mileage. 50 B 147 88 D 72 103 67 C
Find a general term an for the arithmetic sequence. 9=P'S-= ¹p
In a recent year, a total of 679,590 people were living with an HIV diagnoses. The table lists HIV cases diagnosed in certain cities. Estimate the probability that a person diagnosed with HIV satis-
How many ways could five basketball players be introduced at a game?
In a recent year, the U.S. death rate per 100,000 people was 838. What is the probability that a person selected at random died?
Find a general term an for the arithmetic sequence. a₁ = 6, d = -7
Find a general term an for the arithmetic sequence. a₁ = 8, d = -2
In how many ways can a committee of three be selected from six people?
A salesperson must travel to three of seven cities. Direct travel is possible between every pair of cities. How many arrangements are there in which the salesperson could visit these three cities?
In a recent year, the death rate per 100,000 females was 634. What is the probability that a person selected at random from this gender group died?
Find a general term an for the arithmetic sequence. az = -2. d = 3
Find the number of committees with three women and three men that can be selected from a group of seven women and five men.
Find a general term an for the arithmetic sequence. a₂ = -2, a₁ = 8
Find the probability of tossing a coin n times and obtaining n heads. What happens to this probability as n increases? Does this agree with your intuition? Explain.
On a test with 10 essay questions, students are asked to answer 6 questions. How many ways can the essay questions be selected?
How many seven-digit phone numbers are there if the first three numbers must be 387, 388, or 389?
Use the binomial theorem to expand the expression (2x - y)4.
How many distinguishable ways can four keys be put on a key ring?
Find the probability of rolling a die five times and obtaining a 6 on the first two rolls, a 5 on the third roll, and a 1, 2, 3, or 4 on the last two rolls.
A quality-control experiment involves selecting 2 batteries from a pack of 16. If either battery is defective, the entire pack of 16 is rejected. Suppose a pack contains 2 defective batteries. What
Two dice are rolled. Find the probability that the dice show either a pair or a sum of 6.
Calculate the determinant of each matrix. (a) [23] (b) 2 3-1 3-1 5 00-2
Write the series with summation notation. Let the lower limit equal 1. 1ª + 2ª + 3ª + 4ª + 5ª + 6ª
Write out the terms of the series and then evaluate it. 5 log k
Find a general term a, for the geometric sequence. a₁ = -5, a3 = -125, r < 0
The probability of a day being rainy is 80%, and the probability of it being windy and rainy is 72%. Given that the day is rainy, what is the probability that it will be windy?
How many ways can a committee of five be selected from eight people?
Two dice are rolled. If the first die shows a 2, find the probability that the sum of the dice is 7 or more.
How many teams of four people can be selected from five women and three men if a team must have two people of each sex on it?
Find a general term a, for the geometric sequence. a₁ = 10, a₂ = 2
The table shows numbers of automobile parts that are either defective or not defective.If one part is selected at random, calculate each of the following. (a) The probability that the part is
Three dice are rolled. If the first die shows a 4, find the probability that the sum of the three dice is less than 12.
Write the series with summation notation. Let the lower limit equal 1. 1 + ਲੈ + ਕ + + 125 625
Write the series with summation notation. Let the lower limit equal 1. 1 + 3 + 2 + ³ + 10 + 1/7/2 + 1/4
Find a general term a, for the geometric sequence. a₂ = -1, a₁ = -32 az
Find a general term a, for the geometric sequence. a₂ = ²1,0₁ = 1, r < 0 az
Suppose a number from 1 to 15 is selected at random. Find the probability of each event. (a) The number is odd (b) The number is even (c) The number is prime(d) The number is prime and
Write the series with summation notation. Let the lower limit equal 1. 器 + + + + 号 +
The table at the top of the next column shows numbers of patients with two different diseases by gender. If one patient is selected at random, find the probability that the patient is female and has
Determine if f is an arithmetic sequence. f(n) = 4-3n²
Write the series with summation notation. Let the lower limit equal 1. 2 + 4 + 6 + 8 + 10 + 12 + 14
On a test with six essay questions, students are asked to answer four questions. How many ways can the essay questions be selected?
Write the series with summation notation. Let the lower limit equal 1. 2 + 4 + 8 + 16 + 32 +64 + 128
Suppose one person can mow a lawn in 5 hours and another person can mow the same lawn in 4 hours. How long will it take to mow the lawn if they work together?
Determine if f is an arithmetic sequence. f(n) = 2(n-1)
Write the series with summation notation. Let the lower limit equal 1. 24 2016-12-8-4 -
Write the series with summation notation. Let the lower limit equal 1. 64 + 32 + 16 + 8 +4+2+1 + 1/
Determine if f is an arithmetic sequence. f(n)= 4n (3-n)
How many ways are there to draw a 5-card hand from a 52-card deck?
How many ways are there to draw 3 red marbles and 2 blue marbles from a jar that contains 10 red marbles and 12 blue marbles?
Determine if f is an arithmetic sequence. f(n) = n²n+2
A rectangle has a perimeter of 48 inches and an area of 143 square inches. Find its dimensions.
Write the series with summation notation. Let the lower limit equal 1. -1% ++ 뚜+ 뚜+1
A professor has three copies of an algebra book and four copies of a calculus text. How many distinguishable ways can the books be placed on a shelf?
Write the series with summation notation. Let the lower limit equal 1. 1 + 10 + 100 + 1000 10,000
A parabolic satellite dish has a 3-foot vertex diameter and is 6 inches deep. How far from the should the receiver be so that it is located at the focus?
How many samples of 3 peaches can be drawn from a crate of 24 peaches?
Determine if f is an arithmetic sequence. an 5 3 2 0123456
Determine if f is an arithmetic sequence. 16 14 12 10 8 6 4 2 0123456 R
Show that Give an example that supports your result. (¹ū") = (²)
A Ping-pong ball is dropped from 4 feet. Each time the ball bounces, it rebounds to 75% of its previous height. Use an infinite geometric series to estimate the total distance that the ball travels
Rewrite each summation so that the index starts with n = 1. EK²³
Determine if f is a geometric sequence. f(n) = 4(2)-1
A bouquet of flowers contains three red roses, four yellow roses, and five white roses. In how many ways can a person choose one flower of each type?
Rewrite each summation so that the index starts with n = 1. 21 Σ(4k + 1) k-8
Rewrite each summation so that the index starts with n = 1. 10 Σ’ – 2)
Rewrite each summation so that the index starts with n = 1. 52 Σ (k2 – 3k) k-16
Determine if f is an arithmetic sequence. n f(n) 1 2 1 4 3 9 4 16 5 25
A jar contains 15 red, 28 blue, and 34 green marbles. If a marble is drawn at random, find the probability that the marble is not blue.
Determine if f is an arithmetic sequence. n 1 2 f(n) 3 3 1 -1 4 -3 5 -5
Determine if f is a geometric sequence. f(n) = -3(n)²
Show that P(n, n-1)= P(n,n). Give an example that supports your result.
Rewrite each summation so that the index starts with n = 1. 59 Σ (k2 + 4K) k-25

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