Answer:I = ?, P = $500, r = 6%, t = 3 years
Step-by-step explanation:
Find the length of the third side. If necessary, write in simplest radical form
Answer:
7.2
Step-by-step explanation:
(6)^2 + (4)^2
36 + 16
52
square root of 52 = 7.2
can you help me with my work
Keke, this is the solution:
f (x) = 50 (0.6) ^x
Height of the first bounce = 50 (0.6)
Height of the first bounce = 30 feet
Height of the second bounce = 50 (0.6)²
Height of the second bounce = 50 * 0.36
Height of the second bounce = 18 feet
Height of the third bounce = 50 (0.6) ^3
Height of the third bounce = 50 * 0.216
Height of the third bounce = 10.8 feet
Any fake or incorrect and links will be reported and you will have all answers taken away
Write a simplified expression for the perimeter of the triangle.
Answer:
Perimeter = 6s + 9 units
Step-by-step explanation:
Perimeter = 2s + 4 + 4s + 2 + 3
= 2s + 4s + 4 + 2 + 3
= 6s + 9 units
What is the Lcm of 8, 28
SHOW ANSWER PLEASE
Answer:
The LCM of 8 and 28 is 56.
Step-by-step explanation:
The least common multiple (LCM) of two or more numbers is the smallest number that is divisible by all the numbers. To find the LCM of two numbers, we list the multiples of each number and find the smallest multiple that is common to both numbers.
For the numbers 8 and 28, the multiples are:
Multiples of 8: 8, 16, 24, 32, 40, ...
Multiples of 28: 28, 56, 84, 112, 140, ...
The LCM of 8 and 28 is 56, since 56 is the smallest multiple that both numbers share. This means that 56 is the smallest number that can be divided evenly by both 8 and 28, and is therefore the LCM of the two numbers.
PLEASE HELP ASAP DUE IN 5 MIN PLEASEEEE !!!!!! Which best compares the maximum value of the two functions?
A . The maximum value is the same for both functions
B. F(x) has a greater maximum value than g(x)
C. G(x) has a greater maximum value than f(x)
D. The maximum values cannot be determined
Answer:
c
Step-by-step explanation:
the maximum value for f(x) is only 8.
Answer:
it's the maximum value is the same for both functions
There is a cube that is 1 unit long, 1 unit wide,
and 1 unit deep. What is the volume of this
cube?
a. 4 cubic units
b. 3 cubic units
c. 2 cubic units
d. 1 cubic unit
Answer:
v = 1
Step-by-step explanation:
volume of a cube = side cubed
1 cubed = 1
Answer:
answer is 1 cubic unit
hope this helps
If your insurance has a $2,500 deductible, and 20% coinsurance for hospitalizations, and a $5,200 out of pocket maximum, how much of a $12,500 hospitalization would you pay? $4,500 $2,500 $5,000 $2,500 $5,200
Based on the given insurance plan, if you have a $12,500 hospitalization, you would pay $2,500.
You would pay $2,500.
The $2,500 is equal to the deductible amount specified in the insurance plan. A deductible is the initial amount you need to pay out of pocket before your insurance coverage kicks in. In this case, the deductible is $2,500, so you are responsible for paying that amount.
The $2,500 is the total amount you would pay for the hospitalization. It represents the deductible portion, which you need to cover before the insurance starts sharing the costs with you. After you meet the deductible, the coinsurance comes into effect. The 20% coinsurance means that you would be responsible for paying 20% of the remaining expenses, while the insurance would cover the remaining 80%. However, since the out-of-pocket maximum is $5,200, and your hospitalization cost is $12,500, you would not reach the out-of-pocket maximum in this case. Therefore, you would pay the deductible amount of $2,500.
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how many ways are there to seat 8 people around a circular table where two seatings are considered the same when everyone has the same two neighbors without regard to whether they are right or left neighbors?
There are 2520 ways to seat 8 people around a circular table where two seatings are considered the same when everyone has the same two neighbors without regard to whether they are right or left neighbors.
There are a total of seven different ways for eight individuals to sit around a circular table: (8-1)!=7!. We are using the concept of circular permutation.
By using circular permutation we have,
7!=5040
All of the seating is included in these 5040 ways. Given that everyone has the same two neighbors, regardless of whether they are left or right neighbors, two seating are said to be equal. To achieve the desired outcomes, we must divide the total number of methods by 2.
5040/2
=2520 ways
Therefore, there are 2520 ways to seat 8 people around circular table where two seating are considered the same.
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Asmall island ist am from the nearest point on the straight shine of a large if a woman on the island cartow a boat 3 kmh and can walk where should the boot belanded in order to arrive at a town 12 km down the shore from Pintere? The boat should be aded down the shore from (Type an exacta)
To determine the landing point, we need to balance the time it takes to row the boat with the time it takes to walk.
The woman's rowing speed is 3 km/h, and her walking speed is denoted as w km/h. Let d be the distance from the island to the landing point, and x be the distance she needs to walk from the landing point to reach the town. The total time for rowing (d/3) should be equal to the total time for walking [(12 - x)/w] in order to arrive at the town.
By rearranging the equation, we find that the landing point should be 12 km minus the distance covered by walking (d * w) divided by 3.
The exact value of x depends on the specific distances involved and the woman's walking speed, which are not provided in the given information.
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will mark brainlist
A.105m
B 105m^3
C.5m
D. 5m^3
In a family with 7 children, excluding multiple births, what is the probability of having 7 boys? Assume that a girl is as likely as a boy at each birth. Let E be the event that the family has 7 boys, where the sample space S is the set of all possible permutations of girls and boys for 7 children. Find the number of elements in event E, n(E), and the total number of outcomes in the sample space, n(S). n(E) = n(S)=
The probability of having 7 boys in a family with 7 children is 1 out of 128, as there is only one favorable outcome out of 128 total possible outcomes.
To find the probability, we need to calculate n(E) and n(S).
In this case, event E represents the scenario where all 7 children are boys. The sample space S consists of all possible permutations of boys and girls for the 7 children, which is 2^7 = 128.
This is because each child has 2 possibilities (boy or girl), and we multiply these possibilities for all 7 children.
Since event E includes only one specific outcome (all boys), n(E) is equal to 1. Therefore, both n(E) and n(S) are 1 and 128, respectively. The probability of having 7 boys is given by n(E)/n(S) = 1/128.
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Enter the common ratio for the geometric sequence below.
4
,
6
,
9
,
.
.
.
Answer:
r = \(\frac{3}{2}\)
Step-by-step explanation:
The common ratio (r) in a geometric sequence is any term divided by the previous term, that is
r = \(\frac{6}{4}\) = \(\frac{9}{6}\) = \(\frac{3}{2}\)
Find the percent of each number C) 195% of 568
Answer:
34.33
Step-by-step explanation:
Percentage Calculator: 195 is what percent of 568? = 34.33.
Answer:
1107.6
Step-by-step explanation:
y = bx(x - a)(x-a)(x + b)(x - b)
In the equation above, a and b are positive
constants and a ≠ b. How many distinct x-intercepts
does the graph of the equation in the xy-plane have?
The x-intercepts of an equation are simply the zeros of the equation
The equation \(\mathbf{y = bx(x - a)(x -a)(x + b)(x - b)}\) has 4 distinct x-intercepts
The equation is given as:
\(\mathbf{y = bx(x - a)(x -a)(x + b)(x - b)}\)
Set the equation to 0; i.e. calculate the zeros
\(\mathbf{bx(x - a)(x -a)(x + b)(x - b) = 0}\)
Divide both sides by constant b
\(\mathbf{x(x - a)(x -a)(x + b)(x - b) = 0}\)
Split the above equation, as follows
\(\mathbf{x= 0\ or\ x - a = 0\ or\ x -a = 0\ or\ x + b = 0\ or\ x - b = 0}\)
Solve for x in each of the equation
\(\mathbf{x= 0\ or\ x = a\ or\ x = a\ or\ x= -b\ or\ x = b}\)
Remove repeated solutions
\(\mathbf{x= 0\ or\ x = a\ or\ x= -b\ or\ x = b}\)
The count of solutions above is 4
Hence, the equation has 4 distinct x-intercepts
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Suppose a multiple-choice exam consists of 20 questions, and each question has cholces A,B,C, and D, (a) A student blindly guesses on each question. Find the probability of correctly answering an individuai question correctiy. (b) What is the expected number of questions a student will guess correctly on this exam? X
(a) To find the probability of correctly answering an individual question by blind guessing, the probability of guessing the correct answer for any given outcome is 1 out of 4, or 1/4 = 0.25.
(b) To calculate the expected number of questions a student will guess correctly on the exam (X), we multiply the probability of guessing a question correctly by the total number of questions.
Expected number of correct answers (X) = Probability of a correct guess * Total number of questions
X = 0.25 * 20 = 5
Therefore, the expected number of questions a student will guess correctly on this exam is 5. Since the student is blindly guessing, there is an average expectation of getting 5 correct answers out of the 20 questions.
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round 1,317 to the nearest hundred
When the number is between 1-4, the number still remains.
When the number is between 5-9, increase or add one.
Answer:
Step-by-step explanation:
1.32
the domain of a relation r is the set of integers. x is related to y under relation r if x^2=y. select the description that accurately describes relation r.
The accurate description of the relation r, where x is related to y if x^2 = y, is as follows: Relation r is a relation that relates each integer x to its square y. In other words, for every integer x in the domain, the relation r assigns the value of y as the square of x.
what is integer?
An integer is a number that can be written without a fractional or decimal component. It includes both positive and negative whole numbers, as well as zero. In mathematical notation, integers are denoted by the symbol "Z" or "ℤ". Examples of integers include -3, -2, -1, 0, 1, 2, 3, and so on. Integers are a fundamental concept in number theory and play a significant role in various areas of mathematics.
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CAN SOMEONE PLS TELL ME DOMAIN AND RANGE
Answers:
Domain is (-4, 3]Range is (-5, 5]=====================================================
Explanation:
The domain is the set of allowed x input values, aka the set of all allowed x coordinates of the points. We see that \(-4 < x \le 3\). It might help to draw vertical lines through the endpoints until you reach the x axis. Note the open hole at x = -4 to indicate we do not include this as part of the domain (hence the lack of "or equal to" for the first inequality sign).
The interval \(-4 < x \le 3\) then can be condensed into the shorthand form (-4, 3] which is the domain in interval notation.
It says: x is between -4 and 3. It can't equal -4 but it can equal 3.
So the use of parenthesis versus square brackets tells the reader which endpoint is included or not.
--------------------------------------------------
The range describes all possible y outputs. We see that y = 5 is the largest it gets and y = -5 is the lower bound. It might help to draw horizontal lines through the endpoints until you reach the y axis. The open hole means -5 is not part of the range.
The range as a compound inequality is \(-5 < y \le 5\). This condenses into the shorthand of (-5, 5] which is the range in interval notation.
Verbally, the range is the set of y values such that y is between -5 and 5. It can't equal -5 but it can equal 5.
Answer:
Hello,
Step-by-step explanation:
Domain(f)= ]-4;3]={x€R | -4<x≤3}
Rang(f)=]-5;5]={y€R | -5< y ≤5}
Three consecutive integers have a sum of 54. find the integers.
Answer:
Let x= our first even integer. Therefore our three consecutive even integers are 16 , 18 , and 20
Step-by-step explanation:
Answer:
17+18+19=54
17,18,19
Milan bought 4 CDs that were each the same price. Including sales tax, he paid a total of $52.40. Of that total, $4.80 was tax. What was the price of each CD before tax?
Step-by-step explanation:
52.40-4.80
=47.6
47.6÷4
$11.9
how do I simplify it to find the determinant in an easy way
The determinant of the given matrix is \(2a^4bc+2c^4ab+6a^3b^2c+6a^3bc^2+6c^3ab^2+6a^2b^3c+12a^2b^2c^2+6a^2c^3b+6c^2ab^3+2acb^4\)
Determinant of the matrix:
Determinant of the matrix is defined as a scalar value which is associated with the square matrix.
Given,
Here we have the matrix show in the question.
Now, we need to find the determinant of the matrix.
To find the determinant of the matrix we have to do the following steps:
1) First we have to pick any row or column in the matrix. It does not matter which row or which column you use, the answer will be the same for any row or column.
2) After the selection you have to multiply every element in that row or column by its cofactor and add. The result is the determinant.
This process can be elaborated in the following steps:
\(=(b+c)^2 \times ((a+c)^2 \times (a+b)^2 - b^2 \times c^2) -a^2 \times (b^2 \times (a+b)^2 - b^2 \times c^2) +a^2 \times (b^2 \times c^2 - (a+c)^2 \times c^2)\)
When we expand the equation then we get,
\(=(b+c)^2 \times (a^4+2a^3b+2a^3c+a^2b^2+4a^2cb+c^2a^2+2c^2ab+c^2b^2+2acb^2 -b^2c^2) -a^2 \times(b^4+2b^3a+b^2a^2 -b^2c^2) +a^2 \times(b^2c^2 -c^4-2c^3a-c^2a^2)\)
Group the similar terms and arrange them in order,
\(=(b+c)^2 \times (a^4+2a^3b+2a^3c+a^2b^2+4a^2cb+c^2a^2+2c^2ab+2acb^2) -a^2 \times (b^4+2b^3a+b^2a^2-b^2c^2) +a^2 \times (-c^4-2c^3a+b^2c^2-c^2a^2)\)
Again we have to expand it and then we get,
\(= a^4b^2+2a^4bc+a^4c^2+c^4a^2+2c^4ab+2a^3b^3+6a^3b^2c+6a^3bc^2+2a^3c^3+6c^3ab^2+a^2b^4+6a^2b^3c+10a^2b^2c^2+6a^2c^3b+6c^2ab^3+2acb^4 -b^4a^2-2b^3a^3-b^2a^4+b^2c^2a^2 -c^4a^2-2c^3a^3+b^2c^2a^2-c^2a^4\)
After the simplification, the resulting determinant is
\(=2a^4bc+2c^4ab+6a^3b^2c+6a^3bc^2+6c^3ab^2+6a^2b^3c+12a^2b^2c^2+6a^2c^3b+6c^2ab^3+2acb^4\)
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Given:PS || QR,/_QPS=/_SRQ
Prove:PQ=RS
Answer:
What is the question? I am confused?
I NEEEED answers WITH 5.3.3 in CONNEXUS FOR MATH PLSSS
A square has a perimeter of 12 units. One vertex is at the point left-parenthesis negative 1 comma 1 right-parenthesis, and another vertex is at the point left-parenthesis 2 comma 4 right-parenthesis. Which of the following points could be another vertex?
A. left-parenthesis 1 comma 2 right-parenthesis
B. left-parenthesis 2 comma 1 right-parenthesis
C. left-parenthesis 1 comma negative 2 right-parenthesis
D. left-parenthesis 2 comma negative 1 right-parenthesis
Another possible vertex of the square is determined as (2, 1).
option B is the correct answer.
What is the vertex of the square?The vertex of a figure is the point of intersection of two sides of the shape.
The perimeter of the square is given as 12 units, the length of each side of the square is calculated as follows;
P = 12 units
a side length = 12 units / 4 = 3 units
To determine another possible vertex of the square, the length between the points must be equal to 3.
Let's consider point A;
A = (1, 2)
given vertex = (-1, 1)
distance between the points = √ (-1 -1)² + (1 - 2)² = √5
Let's consider point B;
B = (2, 1)
given vertex = (-1, 1)
distance between the points = √ (-1 -2)² + (1 - 1)² = √9 = 3
Thus, point B is another possible vertex of the square.
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at is the volume of this triangular prism? 7m, 24m, 22m
Answer:
3,696
Step-by-step explanation:
7x24x22 equals 3,696
24x7=168
168x22=3,696
what is the volume of Triangular Prism
8cm
8.9cm
15cm
8cm
Answer:
8544
Step-by-step explanation:
I multiplied them all 8 x 8.9 x 15 x 8 = 8544
forty teams play a tournament in which every team plays every other team exactly once. no ties occur, and each team has a 50% chance of winning any game it plays. the probability that no two teams win the same number of games is m/n, where m and n are relatively prime positive integers. find log2n
The probability that no two teams win the same number of games is 742.
There are (40/2) = 780 total pairings of teams, and thus 2⁷⁸⁰ possible outcomes. In order for no two teams to win the same number of games, they must each win a different number of games. Since the minimum and maximum possible number of games won are 0 and 39 respectively, and there are 40 teams in total, each team corresponds uniquely with some k, with 0 ≤ k ≤ 39, where k represents the number of games the team won. With this in mind, we see that there are a total of 40! outcomes in which no two teams win the same number of games. Further, note that these are all the valid combinations, as the team with 1 win must beat the team with 0 wins, the team with 2 wins must beat the teams with 1 and 0 wins, and so on; thus, this uniquely defines a combination.The desired probability is thus 40!/2⁷⁸⁰ . We wish to simplify this into the form m/n , where m and n are relatively prime. The only necessary step is to factor out all the powers of 2 from 40!, the remaining number is clearly relatively prime to all powers of 2.The number of powers of 2 in 40! is
= (40/2) + (40/4) + (40/8) + (40/16) + (40/32)
= 20 + 10 + 5 + 2 + 1
= 38.
780-38 = 742.
Hence, the probability that no two teams win the same number of games is 742.
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If PM = 6x + 7 and PN = 12x – 5. Find the length of PL.
Answer:
Step-by-step explanation:
6x+y=88-6. 4=2x-6. 10=2x. (X=5. 14 pm = PN =PL. 4X+7=12x-5. 7=88-5.
HW, so I need it. Can you show me how to do it pls? No links, or Pics ok Thnks
I WILL GIVE OUT BRAINLEST
Is the pic blurry???
Answer:
so make 0.35 a % and add them till it hits 100%
Step-by-step explanation:
The length of a rectangle is five times its width.
If the perimeter of the rectangle is 84 m, find its length and width.
Answer:let
Length =L
Width =W
L=5W
Perimeter(p)=2L+2W
P=10W+2W
84=12W
Divide both sides by 12
W=7m
L=5*7=35m
Hence, the length and width are 35m and 7m respectively
Step-by-step explanation:
Calculate the difference in the proportion of males and the proportion of females that smoke. Give your answer to 2 decimal places
The difference in the proportion of males and the proportion of females that smoke is 0.08
Missing informationIn a sample of 61 males, 15 smoke, while in a sample of 48 females, 8 smoke.
How to determine the proportion difference?The given parameters are:
Male Female
Sample 61 48
Smokers 15 8
The proportion is calculated using:
p = Smoker/Sample
So, we have:
Male = 15/61 = 0.25
Female = 8/48 = 0.17
The difference is then calculated as:
Difference = 0.25 - 0.17
Evaluate
Difference = 0.08
Hence, the difference in the proportion of males and the proportion of females that smoke is 0.08
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