Answer:
9) compress
10) translate right 8 units
Step-by-step explanation:
Kingston weighed 9 pounds, 2 ounces at birth. His baby brother, Karmichael, weighed 7 pounds, 11 ounces a birth. How much bigger was Kingston's birth weight compared to Karmichael's?
Answer: 1lb 7oz
Step-by-step explanation:
All you have to do is subtract 9lbs and 2oz by 7lbs and 11oz, which is 1lb and 7oz
(16 oz in a pound)
A tv is sold for ra 10350 with 15% profit. Find the cp of tv
CP=SP*100÷100+P
so,
CP=10350*100÷100+15
CP=9000
Answer:
solution
Step-by-step explanation:
Let.the cp of TV be RS X
now,CP=SP-profit
or, CP=SP-profit% of Cp (as profit amount =profit % of Cp)
or, x=Rs 10350-15÷100× X
or, x= Rs 10350 _ 3X ÷20
or, x+3x ÷20 =Rs 10350
or, 23x ÷20 = Rs 10350
or, x = 10350×20 divided by 23
Therefore X =Rs 9000
Ms. Guthrie spent 80% of her cash on gifts.
What fraction of her cash did she spend on gifts?
She spent type your answer...
of her cash on gift.
Answer:
She spend (8/10) or (4/5) of her cash on gift.
Step-by-step explanation:
4/5 is simplified.
but not simplified its 8/10
How many 4-digit positive integers are there for which there are no repeated digits, or for which there may be repeated digits, but all digits are odd?
The number of ways of arranging 4-digit positive integers with no repeated digits is 4536 ways and number of ways of 4-digit positive integers with repeated digits, but all digits are odd is 625 ways.
In this question,
Positive integers are 0,1,2,3,4,5,6,7,8,9
Total number of integers = 10
This can be solved by permutation concepts.
Case 1: 4-digit positive integers with no repeated digits,
First digit, cannot be zero. So remaining 9 digits.
Second digit, can be any digit other than the first digit. So 9 digits.
Third digit, can be any digits other than first and second. So 8 digits.
Fourth digit, can be any digits other than first, second, third digit. So 7 digits.
Thus, Number of ways of 4-digit positive integers with no repeated digits ⇒ (9)(9)(8)(7)
⇒ 4536 ways.
Case 2: 4-digit positive integers, there may be repeated digits, but all digits are odd
Odd integers are 1,3,5,7,9
Number of digits = 5
In this case, we can repeat the digits. So all places can have 5 possibilities.
Thus number of ways of 4-digit positive integers with repeated digits, but all digits are odd = (5)(5)(5)(5)
⇒ 625 ways.
Hence we can conclude that the number of ways of arranging 4-digit positive integers with no repeated digits is 4536 ways and number of ways of 4-digit positive integers with repeated digits, but all digits are odd is 625 ways.
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Coocjies cost $1.50 each and gallons of milk cost $6.00 each.Grover plans to buy 8 cookies.If he can spend no more $30,gow many cartons of milk can he buy?
Answer:
He can buy no more than 3 gallons
Step-by-step explanation:
Let c = cookies and m = milk
1.5c + 6m
This is how much he is going to spend
it must be less than or equal to 30
1.5c + 6m≤ 30
He is going to buy 8 cookies
1.5*8 + 6m≤ 30
12 + 6m ≤ 30
Subtract 12 from each side
12+6m -12 ≤ 30-12
6m ≤ 18
Divide by 6
6m/6 ≤ 18/6
m≤ 3
the compound inequality
It didn't really give a question
Answer:
x=58 degree
Step-by-step explanation:
angle AGF +32 =90 degree (being perpendicular)
angle AGF =90-32
angle AGF =58 degree
angle x =angle AGF (being vertically opposite angles)
x=58 degree
Answer: It is asking for the answer to angle x, which is 68 degrees
You are $45 how many cars did you wash
Answer:
Give the full question, then I might be able to solve it.
Henry took out a 4 year loan for 5,000 and payed 4.2% simple annual interest. Ingrid took out a 6 year loan for 5,000 and payed 3.9% simple annual interest. What is the difference between the mounts of interest Henry and Ingrid payed for their Loans
Answer:
Ingrid pays 330 more than Henry.
OR
Henry pays 330 less than Ingrid.
Step-by-step explanation:
SI = Simple Interest
P = Principal
R = Rate
T = TIme
Henry
=> SI = P x R x T / 100
=> SI = 5,000 x 4 x 4.2 /100
=> SI = 50 x 4 x 4.2
=> SI = 200 x 4.2
=> SI = 840
Ingrid
=> SI = P x R x T / 100
=> SI = 5,000 x 6 x 3.9 / 100
=> SI = 50 x 6 x 3.9
=> SI = 300 x 3.9
=> SI = 1170
1170 - 840
=> 330
Ingrid pays 330 more than Henry.
OR
840 - 1170
=> -330
Henry pays 330 less than Ingrid.
ill give brainliest worth 40 points (if got right)
Answer:
78125
Step-by-step explanation:
5x5x5=125
5x5=25
25x125=3125
3125x25=78125
I think this is the answer
please I need help.
Part of a stained glass window is shown at the right. Each square in the grid is 1 in. long. Find the perimeter and area of the dark gray parallelogram.
Answer:
Perimeter: 5 in
Area: 9 in^2
Step-by-step explanation:
in each of problems 4 through 9, find the general solution of the given differential equation. in problems 9, g is an arbitrary continuous function.
The general solution of the associated homogeneous differential equation \(y'' + 2y' + 2y = 0\) is given by
\(y_h = c₁ e^(-x) cos(x) + c₂ e^(-x) sin(x)\)
We can use the method of undetermined coefficients or variation of parameters to find y_p, depending on the form of g(x).
For each of problems 4 through 9, we need to find the general solution of the given differential equation.
Problem:
\(4y'' + 4y' + 13y = 0\)
By solving the auxiliary equation \(r² + 4r + 13 = 0,\)
we get
\(r = -2 + 3i, -2 - 3i.\)
Hence, the general solution is
\(y = c₁ e^(-2x) cos(3x) + c₂ e^(-2x) sin(3x)\)
Problem: \(5y'' + 4y' + 3y = 0\)
By solving the auxiliary equation \(r² + 4r + 3 = 0,\)
we get
\(r = -2 + √1, -2 - √1.\)
Hence, the general solution is
\(y = c₁ e^(-x) + c₂ e^(-3x)\)
Problem \(6y'' + y = 0\)
By solving the auxiliary equation \(r² + 1 = 0\),
we get
r = -i, i.
Hence, the general solution is
\(y = c₁ cos(x) + c₂ sin(x)\)
Problem\(7y'' - 3y' - 4y = 0\)
By solving the auxiliary equation \(r² - 3r - 4 = 0\),
we get
r = 4, -1.
Hence, the general solution is
\(y = c₁ e^(4x) + c₂ e^(-x)\)
Problem \(8y'' + 3y' + 2y = 0\)
By solving the auxiliary equation \(r² + 3r + 2 = 0,\)
we get
r = -1, -2.
Hence, the general solution is
\(y = c₁ e^(-x) + c₂ e^(-2x)\)
Problem:
\(9y'' + 2y' + 2y = g(x)\)
This is a non-homogeneous differential equation.
The general solution of the associated homogeneous differential equation \(y'' + 2y' + 2y = 0\) is given by
\(y_h = c₁ e^(-x) cos(x) + c₂ e^(-x) sin(x)\)
For the non-homogeneous equation, the general solution is given by
\(y = y_h + y_p\)
Where y_p is any particular solution of the non-homogeneous differential equation.
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A recipe calls for 6 cups of flour to make 24 pancakes. How many pancakes
can be made with a single cup of flour?
On the double number line below, fill in the given values, then use
multiplication or division to find the missing value:
cups of flour
pancakes
What is the mean, median and mode of the following numbers?
60, 10, 20, 30, 40, 60
Answer:
Mode: 60
Median: 30
Mean: 36.666
Step-by-step explanation:
3. Write the first 5 terms in the arithmetic sequence
that is represented by the function f(x) = -4x+15.
A. -4, 11, 26, 41, 56
B. -4, -19, -34, -49,-64
C. 15, 19, 23, 27, 31
D. 15, 11, 7, 3, -1
Answer:
D
Step-by-step explanation:
The first term is when x = 0, so 15.
Then you decrease by 4 every time to get 15,11,7,3,-1
PLZZZZ HELPPP !!!! what is the value of n? plzz plzz plzzzz!!!!
Nela sells tires at the local tire shop. He earns 20% commission on the first $700, 25% on the next $1000 and 30% on sales over $1700. Last weekend he sold $2140 worth of tires. What is his total commission?
Nela's total commission from selling $2140 worth of tires is $522. He earns 20% commission on the first $700, 25% on the next $1000 and 30% on sales over $1700.
To calculate Nela's total commission based on the tire sales, we need to determine the commission earned at each commission rate tier and then add them together.
Let's break down the sales and commission calculation for each tier:
Tier 1: Nela earns a 20% commission on the first $700.
Commission from tier 1 = 0.20 * $700 = $140
Tier 2: Nela earns a 25% commission on the next $1000.
Commission from tier 2 = 0.25 * $1000 = $250
Tier 3: Nela earns a 30% commission on the amount over $1700.
Sales over $1700 = $2140 - $1700 = $440
Commission from tier 3 = 0.30 * $440 = $132
Now, we can calculate Nela's total commission by adding up the commissions from each tier:
Total commission = Commission from tier 1 + Commission from tier 2 + Commission from tier 3
= $140 + $250 + $132
= $522
Therefore, Nela's total commission from selling $2140 worth of tires is $522.
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Upload answer sheets Consider the relation schema RAB.CDE) with the following functional dupandencies FAB-SC DE AB-SE ESC) Compute the candidate toy for the given relation . Compute the minimal cover of F.
The correct answer is the minimal cover of F is:F = {AB→C, AB→S, AB→E, ES→S}
Given, relation schema R(ABC,DE) with functional dependencies F:AB→SCDE→ABAB→SEES→C.
The candidate key of a relation R is a minimal set of attributes that can uniquely identify each tuple in R. To find the candidate key, we can compute the closure of each subset of attributes in R. Let's begin by finding the closure of AB, the subset of R. We can use the functional dependency AB→SC to compute the closure of AB as follows: AB+ = ABSC (by AB→SC)
Next, let's compute the closure of DE, the other subset of R. We can use the functional dependency DE→AB to compute the closure of DE as follows: DE+ = DEABSE (by DE→AB and AB→SE)
Now we have two potential candidate keys, AB and DEABSE. However, we need to check if they are minimal. To do this, we check if any subset of these candidate keys can also function as a candidate key. We can see that neither AB nor DEABSE has any proper subset that can function as a candidate key.
Therefore, both AB and DEABSE are candidate keys for the relation R. Next, let's compute the minimal cover of F. The minimal cover of a set of functional dependencies F is a minimal set of functional dependencies that is equivalent to F.
To find the minimal cover of F, we can use the following steps:
Step 1: Eliminate redundant dependencies. We can eliminate the dependency AB→SC since it is implied by AB→C.
Step 2: Decompose dependencies. We can decompose the dependency AB→SE into two dependencies, AB→S and AB→E, since S and E are not a subset of any other attribute set in F.
Step 3: Eliminate extraneous attributes. We can eliminate the attribute C from the dependency ES→C since C is already determined by AB→C.
Therefore, the minimal cover of F is:F = {AB→C, AB→S, AB→E, ES→S}
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Sadie weights out 690 grams of flour. Using the rate from Q4, how many cups did she weigh?
Answer:
172.5 cups
Step-by-step explanation:
Q4 = 690
Q = \(\frac{690}{4}\) = 172.5
∴ She weighed 172.5 cups
determine if the collection is not well defined and therefore is not a set. the collection of current nfl players
The collection of current NFL players is well defined and is a set
Step-by-step explanation:
For a collection to be termed as a set, it is necessary that it has distinct objects that are defined.
For example, a set of first 10 natural numbers is
A= [1,2,3,4,5,6,7,8,9,10]
It is well defined and therefore called as set which has first 10 natural numbers as its elements.
Same is the case with the collection of current NFL players.
The collection contains defined number of players. Therefore, this collection is called a set.
The members of the collection or team will be known as the elements of the set.
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Which of the following numbers is
not equal to the others?
Enter
a. 0.84%
c. 8.4 * 10 ^ - 2
a, b, c, d, or e.
b. (0.21)(0.04)
d.
e. 21/25 * 10 ^ - 2
21/2500
The number that is not equal to the others is d.
a. 0.84% is equal to 0.0084 in decimal form.
b. (0.21)(0.04) is equal to 0.0084.
c. 8.4 * \(10^-^2\) is equal to 0.084. This is the same as 8.4 divided by 100, which is 0.084.
d. This is the number that is not equal to the others. We don't have the value of d.
e. 21/25 * \(10^-^2\) is equal to 0.0084. When we divide 21 by 25 and multiply the result by \(10^-^2\), we get 0.0084.
To summarize, all of the given numbers (a, b, c, and e) are equal to 0.0084 except for d, which doesn't have a specified value. Therefore, d is the number that is not equal to the others.
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Job seekers should try to work for their preferred companies __________. A. without searching the job market B. even if it is not the ideal position C. even if there are no current openings D. only if they know someone at the company
Step-by-step explanation:
a:without searching the job market
Answer:
A
Step-by-step explanation:
(a) A square has a perimeter of 88 m. What is the length of each side?
Answer:
Step-by-step explanation:
88 / sides of a square
88 / 4 = 22
each side is 22m
The side of the square whose perimeter is 88m is 22m
What is the perimeter of a square?
The perimeter of a square is given by four times the length of its each side
The equation for the perimeter of the square with the side 'a' is given by
Perimeter of Square = 4a
Given data ,
Perimeter of the square = 88m
Let the side of the square = a
Now , we know that the perimeter of the square is four times the length of its side , since all the sides of a square is same
So , Perimeter of the square P = 4a
And ,
88 = 4a
Divide by 4 on both sides , we get
a = 22m
Hence , The side of the square whose perimeter is 88m is 22m
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Can anyone help me please?
What is the slope and y-intercept of y = 3x – 1
Answer:
The slope is 3, and y-intercept is -1.
Step-by-step explanation:
All slope - intercept equations are written in the form y = mx + b. m represents the slope and b represents the y-intercept. Therefore, the slope is 3 and the y-intercept is -1.
the slope of the line is 3, and the y-intercept is -1
In the equation y = 3x - 1, the coefficient of x (the number multiplied by x) is 3. This coefficient represents the slope of the line.
Therefore, the slope of the line y = 3x - 1 is 3.
To find the y-intercept, we can observe that the equation is in the form y = mx + b, where b represents the y-intercept. In this case, the y-intercept is the constant term, which is -1.
Therefore, the y-intercept of the line y = 3x - 1 is -1.
In summary, the slope of the line is 3, and the y-intercept is -1. These values provide information about the steepness of the line and where it intersects the y-axis.
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An animal shelter has 12 cats and 9 dogs. If 1 cat and 1 dog are adopted, would the ratio of cats to dogs remain the same? Show your work.
Answer:
The ratio would not remain same when 1 cat and 1 dog gets adopted.
Step-by-step explanation:
Given that:
There are 12 cats and 9 dogs at the animal shelter.
Ratio of cats to dogs = 12 : 9
Ratio of cats to dogs = 4 : 3
When 1 cat and 1 dog gets adopted,
Cats = 12 - 1 = 11
Dogs = 9 - 1 = 8
Ratio of cats to dogs = 11 : 8
Hence,
The ratio would not remain same when 1 cat and 1 dog gets adopted.
I need help pleaseeeeeeeeee
The equation setups are y = x² - 3x + 2 and y = 5x² - 6x - 4
How to determine the equation setupFrom the question, we have the following parameters that can be used in our computation:
Two equations are to be formedThe variables a, b and c are to be replaced by any number from 1 to 6A quadratic equation is represented as
y = ax² + bx + c
Using the above as a guide, we have the following equations
y = x² - 3x + 2 : a = 1, b = -3 and c = 2y = 5x² - 6x - 4 : a = 5, b = -6 and c = -4The solutions to the are
x = 1 and x = 2x = -0.477 and x = 1.677Read more about quadratic equations at
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The two-way table below describes the car rental habits of sales representatives attending a conference. Sales Representatives’ Car Rentals, by Length of Stay Staying Fewer than Two Nights Staying at Least Two Nights Rented a Car 9 11 Did Not Rent a Car 21 14 What percentage of representatives staying at least two nights rented a car? 20% 44% 55% 79%.
The percentage of representatives staying at least two nights renting a car is 44%. Then the correct option is B.
What is the percentage?The amount of something is expressed as if it is a part of the total which is a hundred. The ratio can be expressed as a fraction of 100. The word percent means per 100. It is represented by the symbol ‘%’.
The two-way table below describes the car rental habits of sales representatives attending a conference.
The percentage of representatives staying at least two nights rented a car will be
\(\rm Percentage = \dfrac{11}{25}*100 \\\\Percentage =0.44*100\\\\Percentage = 44 \%\)
The percentage of representatives staying at least two nights renting a car is 44%. Then the correct option is B.
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suppose the number of customers visiting a shoe store follows a poisson process with a rate of 70 per day. assume 45 percent of customers make a purchase. the amount spent by a paying customer follows an exponential distribution with a mean of $120. the two distributions are independent. what is the standard deviation of the total sales per day for the shoe store?
The standard deviation of the total sales per day for the shoe store is approximately $1743.28.
To find the standard deviation of the total sales per day for the shoe store, we need to first find the mean and variance of the total sales.
The number of customers visiting the store follows a Poisson distribution with a rate of 70 per day. Let X be the number of customers per day, then X ~ Poisson(70).
The proportion of customers that make a purchase is 45%. Let Y be the number of customers that make a purchase, then Y ~ Binomial(X, 0.45).
The amount spent by a paying customer follows an exponential distribution with a mean of $120. Let Z be the amount spent by a paying customer, then Z ~ Exp(1/120).
Now, let's find the mean and variance of the total sales per day.
E[XY] = E[E[XY|X]] = E[X * 0.45] = 70 * 0.45 = 31.5
E[Z] = 120
E[XYZ] = E[E[XYZ|XY]] = E[XY * 120] = 31.5 * 120 = 3780
Var(XY) = E[Var(XY|X)] + Var(E[XY|X]) = E[X * 0.45 * 0.55] + Var(X * 0.45) = 70 * 0.45 * 0.55 + 70 * 0.45 * 0.55 = 17.325
Var(Z) = 120^2
Var(XYZ) = E[Var(XYZ|XY)] + Var(E[XYZ|XY]) = E[XY * 120^2] + Var(XY * 120) = 31.5 * 120^2 + 17.325 * 120^2 = 3035250
Therefore, the variance of the total sales per day is Var(XYZ) = 3035250.
The standard deviation of the total sales per day is the square root of the variance:
SD(XYZ) = sqrt(3035250) = 1743.28
Therefore, the standard deviation of the total sales per day for the shoe store is approximately $1743.28.
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Let F(x)=x^2-19 and G(x)=5-x find (F/G)(-4)
Given that
\(\begin{gathered} F(x)=x^2-19 \\ G(x)=5-x \end{gathered}\)Then
\((\frac{F}{G})(x)=\frac{x^2-19}{5-x}\)\(\begin{gathered} (\frac{F}{G})(-4)=\frac{(-4)^2-19}{5-(-4)} \\ \\ =\frac{16-19}{5+4} \\ \\ =-\frac{3}{9} \end{gathered}\)