In order to make the given transformation (rotation of 180°) you consider thatsuch transformation demands:
T(x,y) => (-x,-y)
Then, when you apply the previous transformation to the points L(2,6), M(8,8) and K(7,4), you obtain:
T[L(2,6)] => L'(-2,-6)
T[M(8,8)] => M'(-8,-8)
T[K(7,4)] => K'(-7,-4)
40 POINTS FOR A TIME-CONSUMING MATH ASSIGNMENT
It's a stretch to be asking for so much assistance but why not right. I've attached the assignment which is related to transformations in geometry. It's a project that requires using real world objects and also creating a model, whether it's arts and crafty or digital. I doubt anyone will help with this but if you willingly decide you're interested in this assignment and would like to do it, feel free, I would greatly appreciate it :).
Answer:
It's working now?? My computer is very old and difficult to use sorry lol
The file is attached as a PDF. Brainly won't let me include links in an answer so I can't put the Google Drive link too :(
Good luck!!
Please help.
Algebra.
Answer:
d. solve for 'y' in the second equation
The first step is to solve for 'y' after that you will substitute it in the next step ie when using substitution method.
What is the measurement shown on the dial indicator? A. +0.006 B. +0.060 C. +0.005 D. +0.600
A dial indicator is an instrument used to accurately measure small distances. A probe or stylus is applied to the object to be measured and the instrument gives a reading in decimal inches. The correct answer is +0.005.
The measurement shown on the dial indicator is +0.005. The concept of a dial indicator is quite interesting. A dial indicator is an instrument used to accurately measure small distances.
The object is located between the measuring surfaces of the indicator and a probe or stylus is applied to the object to be measured. As the probe moves over the object, the instrument gives a reading in decimal inches.
Therefore, the correct answer to this question is option C: +0.005.
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Help I don’t get this
Answer:
550 pounds of lettuce and cheese combined.
Step-by-step explanation:
ok so
1/10 of 5,000
and
1/100 of 5,000
(1/10)5,000
it is 500 pounds of cheese
now for 1/100
(1/100)5000
it is 50 pounds of lettuce
500+50=550
Hope this helps.
Given h(x) = 4x - 5, solve for a when h(x) = 7.
Answer: h(x) = 23
Step-by-step explanation:
Plug x in the equation
h(x) = 4(7) - 5
h(x) = 28 - 5
h(x) = 23
When Ram was 16 years old, he deposited a certain sum of money in a bank at the rate of 10% p. a. Compounded annually. After his balance became 121 /700 times of the initial principal, he deposited 1/70 of the existing balance in the same account. After 1 year to this deposition, the bank changed it's policy to give interest at 20%p.a. simple interest. At the age of 24 years, Ram planned to start a business so, he withdrew all the money from his account. He found that the withdrawn amount was Rs. 359 less than thrice of the initial principal. Then,
1) Find the sum deposited by Ram at the age of 16 years.
2)The amount withdrawn from the bank was not enough so, he borrowed a loan of Rs. 1,10,000 from the bank and agreed to pay within 4 years, at a rate of 15% pa. compounded annually. He paid the interest of the first year at the end of the 1st year. He cleared his debt by paying equal installments in next year 2 years and 1 year. Find the total interest paid by him to the bank.
3) For how many years, he should have waited -to start the business so that he need not borrow an entra loan?
Step-by-step explanation:
Let the principal deposited by Ram at the age of 16 be P.
After the balance became 121/700 times of the initial principal, we have:
(121/700)P = P(1 + 10/100)^n
where n is the number of years for which the amount is compounded annually.
Simplifying the above equation, we get:
n = log(121/700)/log(1.1)
After Ram deposited 1/70 of the existing balance, his new balance became:
(121/700)P + (1/70)[(121/700)P] = (121/700)P(1 + 1/10)
After 1 year of this deposit, the new balance became:
(121/700)P*(1 + 1/10)(1 + 20/100) = (121/700)P(11/10)*(6/5) = (363/350)P
Given that this amount is Rs. 359 less than thrice of the initial principal, we get:
(363/350)P = 3P - 359
=> P = Rs. 2450
Therefore, the sum deposited by Ram at the age of 16 years was Rs. 2450.
The loan amount borrowed by Ram from the bank is Rs. 1,10,000 at a rate of 15% p.a. compounded annually for 4 years. Let the interest paid by Ram at the end of the 1st year be I1.
The amount to be paid by Ram at the end of the 1st year = 1,10,000*(1 + 15/100) = Rs. 1,26,500
Out of this, Ram pays only the interest amount, i.e., I1.
The remaining amount to be paid by Ram after the 1st year = 1,26,500 - I1
This amount is to be paid in 3 years, at a rate of 15% p.a. compounded annually.
Let the equal installments to be paid by Ram for the next 3 years be X.
Therefore, we have:
X*(1 + 15/100)^3 + X*(1 + 15/100)^2 + X*(1 + 15/100) = 1,26,500 - I1
Solving the above equation, we get:
X = Rs. 36,285.47
Therefore, the total interest paid by Ram to the bank is:
I1 + 3X - 1,10,000 = I1 + 336,285.47 - 1,10,000 = Rs. 59,856.41
To avoid borrowing an extra loan, the withdrawn amount should be equal to or greater than the amount required to start the business.
The withdrawn amount is given by:
3P - 359 = 3*2450 - 359 = Rs. 6891
Therefore, Ram should have waited for the amount in his bank account to become Rs. 6891 or more, which would take n years, where:
(121/700)2450(1 + 10/100)^n >= 6891
Solving the above equation, we get:
n >= 4.52
Therefore, Ram should have waited for at least 5 years to start the business, to avoid borrowing an extra loan.
Hi i need to identify the congruence postulation i think i need help.
Triangle ABC is split into two triangles as shown: shaded and non-shaded.
If the area of the shaded triangle is twice the area of the non-shaded triangle, find the size of angle ACB, correct to 1 decimal place.
Answer:
26.6°
Step-by-step explanation:
The area of a triangle is given by (1/2) * (base) * (height). The two triangles share the same height, so in order for the shaded triangle to have twice the area, its base must be twice that of the non-shaded triangle.
The non-shaded triangle is a right triangle with two 45° angles, so it's an isoceles right triangle with a base equal to its height.
This means that the height of the shaded triangle is 1/2 of its base. Knowing that we can get the angle of ACB with:
tan⁻¹(1/2) ≈ 0.4636476 (in radians)
Convert to decimal angle:
0.4636476 * (180/π) ≈ 26.6°
368,000 dollars 8 years from now at 11% is worth how much today ?
Answer:
899,174
Step-by-step explanation:
each time you put 368000 it keeps on add in up if u dont use it
Dr. Fahrrad has been riding his bike to his job and is curious how many ATP his body is breaking apart in order to do the work required to get to his job.
Dr. Fahrrad rides 4.6 kilometers to his job, has a mass of 74.9 kilograms and has an average acceleration of 1.4 kilometers per second squared.
The molecule ATP is able to do work, measured in kilojoules per mole of ATP broken into ADP. The SI unit for work is a joule. Using the information given we can calculate work and then convert to moles of ATP.
The first step is to take stock of what we are given in the word problem and what we are trying to find. We have mass, distance, and average acceleration. We are trying to find how many ATP are required to power the bike ride to work.
The equation for work, is force times distance and will tell us how many joules Dr. Farrhad is using on his bike ride. It also incorporates one of our given variables, distance. However, the distance was reported in kilometers and the SI unit of distance is the meter. It is necessary to convert to meters before using this equation.
The equation for Force is mass times acceleration. This will incorporate our remaining two variables, mass and acceleration. Again, the information given to us was in km·s-2 but the SI unit for acceleration is m·s-2. It is necessary to convert to m·s-2 before substituting into the equation.
By substituting the equation for F into the equation for W, we can figure out how many joules Dr. Fahrrad is burning on his ride to his job.
In order to use these equations, we are assuming quite a few things. Below are some of the assumptions.
no friction
no mass of the bike
a flat ride with no change in altitude
This equation above will calculate work in joules. The conversion factor for switching between ATP and work is given in kilojoules. The units must match to correctly perform the conversion.
The last step is to convert work, calculated in joules, into moles of ATP being broken required to do the work. If we assume standard temperature and pressure, the breakdown of a mole of ATP releases 29 kilojoules available to do work.
How many moles of ATP is Dr. Farrhad breakdown to get to work? Report your answer to one decimal place.
Dr. Fahrrad breaks down 0.23 moles of ATP to get to work.
The first step is to calculate the work done by Dr. Fahrrad on his bike ride. We can use the following equation:
W = F * d
where:
W is the work done in joules
F is the force in newtons
d is the distance in meters
The force is equal to the mass of Dr. Fahrrad times his acceleration. We can convert the acceleration from kilometers per second squared to meters per second squared by multiplying by 1000/3600. This gives us a force of 102.8 newtons.
The distance of Dr. Fahrrad's bike ride is 4.6 kilometers, which is equal to 4600 meters.
Plugging these values into the equation for work, we get:
W = 102.8 N * 4600 m = 472320 J
The breakdown of a mole of ATP releases 29 kilojoules of energy. So, the number of moles of ATP that Dr. Fahrrad breaks down is:
472320 J / 29 kJ/mol = 162.6 mol
To one decimal place, this is 0.23 moles of ATP.
Here are the assumptions that we made in this calculation:
No friction
No mass of the bike
A flat ride with no change in altitude
These assumptions are not always realistic, but they are a good starting point for this calculation. In reality, Dr. Fahrrad would probably break down slightly more than 0.23 moles of ATP to get to work.
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is 6km is not as far as 6 miles true or false
Answer:
False.
6 miles is farther than 6 kilometers. One mile is equal to 1.60934 kilometers, so 6 miles is equal to 6 x 1.60934 = 9.65604 kilometers. Therefore, 6 miles is farther than 6 kilometers.
Step-by-step explanation:
The answer is:
trueWork/explanation:
We can't really compare two things if they have different units.
So we need to convert kilometers to miles first.
1 km is approximately equal to 0.621 miles.
So 6 km would be approximately 3.728 miles.
6 miles is further away than 3.728 miles.
Hence, the answer is true.6 km is not as far as 6 miles. And now we know why.
PLEASE HELP, MARKING BRAINLIEST!!!
Polygon ABCD is congruent to polygon FGHJ. Given the information below, what is the measure of both angles?
if your quardents are 7,3 and you moved 5 units left what would it be
Answer:
2 because it would then be 7,-2
Step-by-step explanation:
what happened to the tutor option :(
Answer: wym
Step-by-step explanation:
In 2020 the population of New York City was about 9 x 10⁶. The population of Pittsburgh was about 3 x 10³. About how many times more people live in New York City than Pittsburgh?
As per the concept of difference, there are 8.9 x 10⁶ more population in New York City than the population of Pittsburgh.
Difference
Difference mean the result of one of the important mathematical operations, which is obtained by subtracting two numbers. It tells us by how much a number differs from the other.
Given,
In 2020 the population of New York City was about 9 x 10⁶. The population of Pittsburgh was about 3 x 10³.
Here we need to find how many times more people live in New York City than Pittsburgh.
Before calculating the difference, first we have to expand the given simplified notations like,
9 x 10⁶ = 9000000
Similarly, the value of 3 x 10³ = 3000
Now, the difference of the population in the cities is,
=> 9000000 - 3000
=> 8997000
Then it can be written it as a simplified notation as,
=> 8.9 x 10⁶
Therefore, there are 8.9 x 10⁶ more population in New York City than the population of Pittsburgh.
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What makes you think this is Rational? Rational expressions are fractions with one or more variables in the denominator and possibly one or more variables in the numerator. These expressions are worked in the same manner as fractions that do not have variable(s) in them. Applications: When an engineer designs a highway curve, how does he know if it will be safe for the cars that use it? Formula for the radius (R) of a curve with a banking elevation or slope (m): R(m) = 1600/ 15m +2
The given formula for the radius of a curve with banking elevation or slope is a rational expression.
To determine the radius of a curve with a given banking elevation or slope, substitute the given value of m into the formula R(m) = 1600/15m + 2 and solve for R.
Rational expressions are those which involve variables in the denominator, and the given formula has variables in the denominator. To apply the formula to determine the radius of a highway curve with a given banking elevation or slope, substitute the value of m into the formula and solve for R.
For example, if the banking elevation is given as 5 degrees, then substitute m = tan(5 degrees) into the formula and solve for R.
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will mark brainliest for correct answer
The tan(A) of the given triangle which is ABC would be = 2.4
What is the tan of an angel?The tangent of an angle is defined as the the length of the opposite side (O) divided by the length of the adjacent side (A).
Therefore,
The length of the opposite side = 24 in
The length of the adjacent side = 10 in
Therefore tan (A) = 24/10 = 2.4
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Determine the intercepts of the line.
x-intercept: (_,_)
y-intercept: (_,_)
Answer:
x int(-7.5, 0)
y int (0, 5.5)
Step-by-step explanation:
Answer:
X? im not sure about it...
Which of the following equation have no solutions?
A. -4x + 5 = -4x - 5.
B. 4x + 5 = -4x + 5
C. 5x + 5 = -4x - 5
D. -4x + 5 = -4x - 4
Answer:
A,
Step-by-step explanation:
Hey There. Your Answers Are A. And D.
Step-by-step explanation:
The time it takes to read 20 pages of a book can be represented with the equation y = 12.4 over 20 x near the line. Where y represents the total time in minutes and x represents the number of pages read. Determine how long it will take to read a book that has 424 pages.
Answer choses
262.88 min
683.87 min
424.38 min
2,012.4 min
Please help me
Using the equation y = 12.4/20, the amount of time it would take to read a book that has 424 pages is: A. 262.88 min.
What is a Proportional Relationship Equation?The equation, y = kx, represents a proportional relationship where the value of k is the unit rate of the relationship between the two variables, x and y.
In the scenario given:
x = number of pagesy = total time in minutesThe equation given that models how long (y) in minutes it would take to read x amount of pages is, y = 12.4/20x.To find how long it will take to read a book with 424 pages, substitute x = 424 into the equation y = 12.4/20x:
y = 12.4/20(424)
y = 262.88 minutes.
To read 424 pages, it will take: A. 262.88 min.
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someone help asap pleasee
answer; exponential
y - increase by x6
nonlinear dynamics and chaos Solve differential equation dy/dt = y²t method by 2nd order Runge-Kutta and fourth order Runge-Kutta
Nonlinear dynamics and chaos are important fields of study within mathematics that focus on the behavior of complex systems that are difficult to predict. These systems can exhibit chaotic behavior, which is characterized by extreme sensitivity to initial conditions and the appearance of random patterns and fluctuations over time.
Differential equations are often used to model such systems, and numerical methods like 2nd order Runge-Kutta and 4th order Runge-Kutta can be used to solve them. The differential equation given in this to solve this equation using the 2nd order Runge-Kutta method, we need to follow these steps.
Write a conclusion based on the results obtained. The solution for the differential equation dy/dt = y²t using 2nd order Runge-Kutta and 4th order Runge-Kutta methods is more than 250 words, depending on the number of steps taken and the level of detail included in the explanation.
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let s 5 {3, 4, 5, 6, 7, 8, 9, 10, 11, 12}. suppose six integers are chosen from s. must there be two integers whose sum is 15? why?
The given set have two integers whose sum is 15 because if we selcet the element from the given set then there sum is equal to 15.
In the given question, let s = {3, 4, 5, 6, 7, 8, 9, 10, 11, 12}. suppose six integers are chosen from s.
We have to check there be two integers whose sum is 15.
As we know that,
Zero, a positive natural number, or a negative integer denoted by a minus sign are all examples of integers. The inverse additives of the equivalent positive numbers are the negative numbers. The letter Z or the chalkboard Z is frequently used to represent the set of integers in mathematical terminology.
There are total 10 elements.
We have to choose two element from the given set which sum is equal to 15.
If we choose 3 and 12 then there sum is 15.
Similarly, if select (5,10), (6,9), (7,8) the sum of all these selection is 15.
So the given set have two integers whose sum is 15.
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The price of a chocolate rose by 25%. By what% will it be reduced in order for the goods to be sold at the initial price?
Simplify: 7!
A. 5,040
B. 720
C. 40,320
D. 7
The solution is : Simplification of : 7! is 5040.
We have,
Factorial, in mathematics, the product of all positive integers less than or equal to a given positive integer and denoted by that integer and an exclamation point.
Thus, factorial seven is written 7!, meaning 1 × 2 × 3 × 4 × 5 × 6 × 7. Factorial zero is defined as equal to 1.
so, we have,
! in this case means factorial. 7 factorial means that we multiply 7 by every number it precedes (starting from 1, of course).
i.e. we have,
7! = 1 × 2 × 3 × 4 × 5 × 6 × 7.
7! = 2 × 3 × 4 × 5 × 6 × 7
7! = 6× 4 × 5 × 6 × 7
7! = 24× 5 × 6 × 7
7! = 120 × 6 × 7
7! = 720 × 7
7! = 5040.
Therefore, the answer is 5040.
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Do you see a scenario where the FDA merges with other authority bodies such as the USDA and in turn have better oversight and control over issues within the dietary supplement industry?
In the realm of regulatory possibilities, it is conceivable that the FDA could potentially collaborate or merge with other authority bodies such as the USDA to enhance oversight and control over issues within the dietary supplement industry.
Such a scenario could lead to improved coordination and enforcement efforts. However, the feasibility and desirability of such a merger would depend on various factors, including legal considerations, administrative challenges, and policy objectives. It is important to note that any potential changes in the organizational structure and authority of regulatory bodies would require careful evaluation and consideration of their potential impact on public health and safety.
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Solve each system equation by substitution. Check the solution.
The evaluation of the questions in the parts using substitution method, can be presented as follows;
9. First part; The mistake is the assumption that there are no solution; The equation have an infinite number of solutions
Second part; The main difference between solving a system of equations by graphing and solving by substitution is that graphing involves visualizing the equations, while substitution involves algebraic manipulation.
Solving by graphing can be useful to find a quick estimate of the solution of the equation system, while substitution is useful for finding the exact solution to the equations.
Third part; The dimensions are;
Length, L = 11.8 feet
Width, W = 7.2 feet
Fourth part; Zaid made 4 two-points basket, and 3 three-point baskets in the game.
What is the substitution method?The substitution method used for solving a system of equations involves solving one of the equations for one of the variables, and then substituting the expressions obtained into the other equation.
First part;
The first problem can be expressed as follows;
x + y = 7
2·x + 3·y = 17
The substitution method can be used to find the solution to the above system of equations as follows;
x = 7 - y
The above expression for the variable x can be substituted in the second equation as follows;
2·(7 - y) + 3·y = 17
Therefore; 14 - 2·y + 3·y = 17
The combination like terms, indicates;
y = 17 - 14 = 3
y = 3
Therefore; x + 3 = 7
x = 7 - 3 = 4
x = 4
Therefore, Zaid made 4 two-point baskets and 3 three-point baskets in the game
Therefore, the number of two-point basket Zaid made are 4, and the number of three-point basket he made in the game are 3
Second part;
The system of equations in the situation is presented as follows;
L = W + 4.6
2·L + 2·W = 38
The substitution of the variables can be used to solve the system of equations as follows;
2·(W + 4.6) + 2·W = 38
Simplifying the above equation, we get;
4·W + 9.2 = 38
Therefore; W = (38 - 9.2)/4 = 28.8/4 = 7.2
W = 7.2
Substituting the value of W in the above equation for L, we get;
L = 7.2 + 4.6 = 11.8
L = 11.8
The dimensions of the rectangle are therefore;
Length, L = 11.8 feet
Width, W = 7.2 feet
Third Part;
Solving a system of equations by graphing involves graphing the equations on the same coordinate plane and finding the point of intersection of the two lines. The point of intersection represents the solution to the system of equations.
Solving a system of equations by substitution involves solving one of the equations for one of the variables in terms of the variable, and then substituting this expression into the other equation. This results in an equation with only one variable, which can be solved to find the value of the variable. Once one variable is found, the other variable can be found by substituting the value of the value of the first variable into one of the original equations.
Fourth part;
The equations; y = x - 1, and y - x = -1 are the same equation, therefore, the equations have infinite number of solutions
Therefore;
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Which expression is equivalent to:1/2(x-8)+3x
Answer:
Step-by-step explanation:
1/2*(x-8)+3x=x/2-4+3x=3.5x-4
Hope this helps!
The perimeter of a triangle is 104 units. The combined length of two of the sides of the triangle is 64 units. What is the length of the third side of the triangle in units? A 168 units B 6,656 units C 40 units D 1.625 units
Answer:
40<x<168
Step-by-step explanation:
if we want to provide a 99onfidence interval for the mean of a population, what will the confidence coefficient be?
If we want to provide a 99% confidence interval for the mean of a population, the confidence coefficient will be 0.99. This means that there is a 99% probability that the true population mean falls within the calculated interval.
The confidence coefficient for a confidence interval represents the level of confidence we have in our estimate.
In the case of a 99% confidence interval, the confidence coefficient is 0.99. This means that we are 99% confident that the true population mean falls within the calculated interval. The confidence coefficient is derived from the desired level of confidence, which is typically expressed as a percentage.
A higher confidence level corresponds to a larger confidence coefficient. In practical terms, a 99% confidence interval indicates that if we were to repeat the sampling process multiple times and construct 99% confidence intervals, approximately 99% of those intervals would contain the true population mean.
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