Answer:
10
Step-by-step explanation:
:)
Which lines are the directrices of the ellipse? x = â’4. 25 and x = 8. 25 x = â’3. 25 and x = 9. 25 y = â’4. 25 and y = 8. 25 y = â’3. 25 and y = 9. 25.
Answer:
ellipse? x = â’4. 25 and x = 8. 25 x = â’3. 25 and x = 9. 25 y = â’4. 25 and y = 8. 25 y = â’3. 25 and y = 9. 25.
Which system of equations matches the graph?
Answer:
B
Step-by-step explanation:
y-2x=1
+2x +2x
y=2x+1, y=2x-4 (B)
What is 9+10???????????
Answer:
19 lol
Step-by-step explanation:
Answer:
Oof this is a hard one because it is between 19 and 21
Step-by-step explanation: So frustrating but i think it is 19 because i plugged in the calculator and did geometry and I got 19 but i am not sure.
For the past 10 periods, MAD was 25 units while total demand was 1,000 units. What was mean absolute percent error (MAPE)?
Multiple choice question.
10%
25%
50%
75%
The mean absolute percent error (MAPE) is 25%.
The mean absolute percent error (MAPE) is a measure of forecasting accuracy that quantifies the average deviation between predicted and actual values as a percentage of the actual values. In this case, the mean absolute deviation (MAD) is given as 25 units for the past 10 periods, and the total demand is 1,000 units.
To calculate the MAPE, we need to divide the MAD by the total demand and multiply by 100 to express it as a percentage. In this scenario, the MAPE is calculated as follows:
MAPE = (MAD / Total Demand) * 100
= (25 / 1,000) * 100
= 2.5%
Therefore, the MAPE is 2.5%, which means that, on average, the forecasts have a 2.5% deviation from the actual demand.
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help i hate maths its just HARD FOR MEEE
Answer:
Step-by-step explanation:
\(U=\{1,2,3,4,5,6,7,8,9,10\}\\\\P=\{2,4,6,8,10\}\\\overline{P}=\{1,3,5,7,9\}\\\\Q=\{2,3,5,7\}\\\overline{Q}=\{1,4,6,8,9,10\}\\\\P\ \cap\ Q=\{2\}\\P\ \cup\ Q=\{2,3,4,5,6,7,8,10\}\\\\\overline{P\ \cup\ Q}=\{1,9\}\\\\\overline{P}\ \cap\ \overline{Q}=\{1,3,5,7,9\}\ \cap\ \{1,4,6,8,9,10\}=\{1,9\}\)
What happens to the graph of the line y = mx + b if the value of b is decreased?
The line becomes steeper.
The line becomes less steep.
The line moves higher.
The line moves lower.
Answer:
The lines moves lower.
Step-by-step explanation:
The steepness of a line is related to the slope, m.
b is the y-intercept, not the slope.
b is where the line intersects the y-axis.
Changing b changes the vertical position of the line.
Answer: The lines moves lower.
Answer:
a intersection with the y-axis.
Step-by-step explanation:
just took edge 2022
total shrink for a three- and four-bend saddle is twice that of an offset. True or false?
False. The total shrink for a three- and four-bend saddle is equal to that of an offset.
The statement "total shrink for a three- and four-bend saddle is twice that of an offset" is true.
1. Shrink: Shrink refers to the amount of extra conduit length needed to account for bends in the conduit, so it maintains the required distance between two points after bending.
2. Offset: An offset is a two-bend conduit configuration used to navigate around obstacles while maintaining a straight path. The total shrink for an offset can be calculated using the formula: Shrink = offset height x (multiplier for the specific angle).
3. Saddle: A saddle is a conduit configuration with either three or four bends. It is used to navigate over or under obstructions while maintaining a straight path.
4. Comparison: For both three- and four-bend saddles, the total shrink is twice that of an offset. This is because a saddle consists of two sets of bends (either two offsets or an offset and a U-bend) and requires additional conduit length to accommodate these extra bends.
In conclusion, the statement is true, as the total shrink for a three- and four-bend saddle is indeed twice that of an offset.
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A kite flys in the air has an 11-ft line attached to it. It line pulled cast a 10ft shadow. Find the height of the kite. If necessary
Answer:
Step-by-step explanation:
Due to the cast of the shadow regardless of that the line will still be 11 feet due to the lines length
Which equation is in slope-y-intercept form?
Question 1 options:
a) 3x + 4y = 7
b) x = 4y - 2
c) y = 3x -1
d) x + 4y -2
Answer:
C = y - 3x-1
Step-by-step explanation:
Slope intercept form is
y = mx+b where m is the slope and b is the y intercept
C = y - 3x-1 is in slope intercept form
The answer is A.
I took the test.
A triangle has angles 110, 30, and 20. What kind of triangle is this?
A. Acute and scalene
B. Acute but not scalene
C. Right but no isosceles
D. Obtuse but not scalene
E. Brussels and scalene
Answer:
Step-by-step explanation:
This is not a triangle at all. You must have typed the angles incorrectly. A triangle's angles have to add up to 180 and yours only add up to 160...
Can someone help me with these please
Answer:
2 and 4
Step-by-step explanation:
The solutions to the systems are at the points of intersection of the 2 curves.
(1)
There are 2 points of intersection thus 2 solutions
(2)
There are 4 points of intersection thus 4 solutions
how do you find the population mean for a set of data?
Answer:The population mean can be calculated by the sum of all values in the given data/population divided by a total number of values in the given data/population.
Simplify 5 x times the square root of quantity 3 x end quantity minus 2 x times the square root of quantity 3 x end quantity minus x times the square root of quantity 3 x end quantity period.
Simplifying the expression gives 6x√3x
How to simplify the expressionAdding and subtracting surds is applicable where the numbers underneath the root symbols also known as radicands are the same.
From the information given, we have:
5x √3x + 2x√3x - x√3x
We can see than the numbers within the root symbols '3x' are the same for all the three surds.
Note that if the root cases are the same, the numbers cannot be added or substracted.
Now, let's add the values outside the roots
5x √3x + 2x√3x - x√3x
= 5x + 2x - x
= 7x - x
= 6x
We have;
6x√3x
Thus, simplifying the expression gives 6x√3x
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Hey I’m wondering how to solve 8x-3y=4 in slope intercept form
Answer:
m = 2.666
Step-by-step explanation:
come up with two data sets a and b with same number of data points, where data set a has the larger standard deviation but the smaller range.
Data set A and B have the same number of data points, but A has a larger standard deviation and a smaller range compared to B.
Assume that,
There are two data sets, A and B, with the same number of data points:
Data Set A: [3, 5, 7, 9, 11]
Data Set B: [6, 7, 8, 9, 10]
In this example, both data sets have five data points, but Data Set A has a larger standard deviation while having a smaller range compared to Data Set B.
Data Set A has a larger standard deviation because the values are more spread out from the mean.
The standard deviation of Data Set A is approximately 3.16, while the range is,
11 - 3 = 8
On the other hand, Data Set B has a smaller standard deviation because the values are closer to the mean.
The standard deviation of Data Set B is approximately 1,
While the range is,
10 - 6 = 4
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150+40.50x=120+46.75x
A theater has 384 seats. Each row has 16 seats. The area model represents this situation.
Area model showing 2 areas. The first is16 high and 20 wide, with a total of 320. The second is 16 high and x wide, with a total of 64.
Part A
What is the value of x in the area model? Enter your answer in the box.
x =
The value of x in the area model is 4. This means that the second area in the model is 16 high and 4 wide, with a total of 64. In the given area model, the first area represents 20 seats wide and 16 seats high, which gives a total of 320 seats.
This area corresponds to the first 20 seats in each row. Since each row has 16 seats, the theater has a total of 20 rows. The second area in the model represents x seats wide and 16 seats high, with a total of 64 seats. Since the total number of seats in the theater is 384, we can subtract the first area (320 seats) from the total to find the number of seats in the second area.
384 - 320 = 64
Since the second area has a total of 64 seats and is 16 seats high, we can divide the total by the height to find the width:
64 ÷ 16 = 4
Therefore, the value of x in the area model is 4, indicating that the second area is 16 seats high and 4 seats wide, with a total of 64 seats.
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write an equivalent expression for 3/5x + 2/5 + 3/5x
Step-by-step explanation:
answer is above ...hope this helps....
27, 99
The GCF is.
Its GCF is 9.
Hope it helps
Find the distance between the following pair of points.
A(-3,1), B(7,13)
Answer:
15.6 units (3 s.f.)
Step-by-step explanation:
The distance between 2 points is given by the formula below, where \((x_1, y_1)\) is the first coordinate and \((x_2, y_2)\) is the second coordinate.
\(\boxed{{\text{Distance between 2 points}= \sqrt{(y_1 - y_2)^{2} + (x_1 - x_2)^{2} } }}\)
Using the distance formula above,
distance between A(-3, 1) and B(7, 13)
= \(\sqrt{(13-1)^{2} + [7-(-3)]^{2} } }}\)
= \(\sqrt{12^2+(7+3)^2}\)
= \(\sqrt{244}\)
= 15.6 units (3 s.f.)
Additional:
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Janet has $25.37 in her bank account. She decides to purchase a video game online which costs $49.99. The bank will automatically withdraw money from her account. How much money will Janet owe the bank?
Answer:
She will owe the bank $24.62
1. Consider the inequality 4x + 12 > 6x +24. Which value(s) of rare possible
solution(s) to the inequality?
You CAN have one or more solutions.
a.
x= -16
b.
x = - 10
C.
x= -6
d.
x = 6
e.
X = 10
f.
x = 16
Answer:
A. -16
Step-by-step explanation:
6 times -16 = -96 + 24 = -72
4 times -16 = -64 + 12 = -52
Second chance! Review your workings and see if you can correct your mistake.
Convert the following decimals to fractions in their simplest form:
a) 0.77
b) 0.7
c) 0.07
Answer:
a)77/100 b)7/10 c)7/100
Step-by-step explanation:
help please !
ence ivices fue unit IN IS Newton's): 30 W Assume that Tension 1 is 108 N, Tension 2 is 132 N. Write the component form of the two tension vectors (for example< 2,4>) using the magnitudes and angles g
We know that the tension in string 1 is 108 N and the tension in string 2 is 132 N. We also know that the weight of the object is 30 N. We need to find the component form of the two tension vectors using the magnitudes and angles. Since the object is in equilibrium, the tension in both strings is equal to each other.
We know that the tension in string 1 is 108 N and the tension in string 2 is 132 N. We also know that the weight of the object is 30 N. We need to find the component form of the two tension vectors using the magnitudes and angles. Since the object is in equilibrium, the tension in both strings is equal to each other.
Let's assume the angle between the horizontal and the direction of string 1 is θ1 and the angle between the horizontal and the direction of string 2 is θ2.
We can use trigonometry to find the horizontal and vertical components of the tension vectors.
For string 1, the horizontal component is T1cosθ1 and the vertical component is T1sinθ1.
For string 2, the horizontal component is T2cosθ2 and the vertical component is T2sinθ2.
Since the object is in equilibrium, the horizontal components of the tension vectors must be equal to each other and the vertical components of the tension vectors must be equal to the weight of the object.
So, we can write two equations:
T1cosθ1 = T2cosθ2 --- equation 1
T1sinθ1 + T2sinθ2 = 30 N --- equation 2
We can rearrange equation 1 to get:
T1/T2 = cosθ2/cosθ1
We know the magnitudes of T1 and T2, so we can substitute them in the equation above and solve for cosθ1 and cosθ2.
We get:
cosθ1 = 0.8cosθ2
cosθ2 = 0.8cosθ1
We can now use these values to solve for the angles θ1 and θ2.
For example, if we assume θ1 = 30 degrees, we can solve for θ2 using the equation above:
cosθ2 = 0.8cos30 = 0.8(√3/2) = 0.6928
θ2 = cos⁻¹(0.6928) = 46.53 degrees
Now that we know the magnitudes and angles, we can write the component form of the tension vectors as follows:
T1 = <108cos30, 108sin30> = <93.53, 54> N
T2 = <132cos46.53, 132sin46.53> = <88.48, 100> N
Therefore, the component form of the two tension vectors is <93.53, 54> N and <88.48, 100> N, respectively.
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Exercise 1 Consider the following utility function, defined over the consumptions of L goods: u(x1,…,xL)=v1(x1,…,xL−1)+v2(xL,a) where a is a scalar parameter. We denote the budget constraint ∑l=1Lplxl≤w, as usual.
1. Give a sufficient condition for the budget constraint to be binding at the optimum. Assume these conditions hold.
2. Use the budget equality to substitute xL in the utility function. Then give sufficient conditions on v2 for the consumption of good l∈{1,…,L} to be decreasing/increasing in a.
3. Take l∈{1,…,L−1}. Give a sufficient condition on v2 for goiod xl to be a normal good.
4. Apply these conditions to the Cobb-Douglas utility function u(x1,…,xL)=∑l=1L−1allogxl+alogxL
1. if the consumer spends all of their budget without any remaining surplus, the budget constraint is binding.
2. The specific conditions on v2 necessary to obtain these results depend on the functional form of v2.
3. If ∂^2v2/∂xl∂a > 0, then xl is a normal good. The specific condition on v2 depends on its functional form.
4. The specific conditions on v2 necessary to determine the signs of these derivatives depend on the functional form of v2 and may require further analysis.
The budget constraint will be binding at the optimum if the total expenditure on goods, ∑l=1L plxl, is equal to the available budget w. In other words, if the consumer spends all of their budget without any remaining surplus, the budget constraint is binding.
Using the budget equality constraint, we can express xl in terms of the other goods:
xl = (w - ∑l=1L-1 plxl) / pL
To determine the conditions under which the consumption of good l is decreasing or increasing in a, we need to examine the derivative of xl with respect to a:
d(xl)/da = d[(w - ∑l=1L-1 plxl) / pL] / da
For xl to be decreasing in a, we require that d(xl)/da < 0, and for xl to be increasing in a, we require that d(xl)/da > 0. The specific conditions on v2 necessary to obtain these results depend on the functional form of v2.
To determine whether xl is a normal good (where the demand for xl increases with income), we need to analyze the cross-partial derivative of v2 with respect to xl and a:
∂^2v2/∂xl∂a
If ∂^2v2/∂xl∂a > 0, then xl is a normal good. The specific condition on v2 depends on its functional form.
Applying the above conditions to the Cobb-Douglas utility function:
u(x1,...,xL) = ∑l=1L-1 allog(xl) + alog(xL)
First, let's consider the budget constraint. Assuming the prices of all goods are positive, the budget constraint can be written as:
∑l=1L-1 plxl + pLxL ≤ w
To substitute xL in the utility function using the budget equality, we have:
xL = (w - ∑l=1L-1 plxl) / pL
Substituting this back into the utility function yields:
u(x1,...,xL-1) = ∑l=1L-1 allog(xl) + alog((w - ∑l=1L-1 plxl) / pL)
Now, we can analyze the conditions for the consumption of good l, where l ∈ {1,...,L-1}, to be decreasing or increasing in a by examining the derivative:
d(xl)/da = d(u(x1,...,xL-1))/da
The specific conditions on v2 necessary to determine the signs of these derivatives depend on the functional form of v2 and may require further analysis.
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Graph the line with slope -3 passing through the point (5,1) .
Answer:
we know that,
y-y1=m(x-x1)
or, y-1=-3(x-5)
or, y-1=15-3x
or 3x+y-16=0 is the required equation
The graph of the line with slope -3 passing through the point (5,1) is attached.
The equation of the line in the slope-intercept form is y = -3x + 16.
The equation of the line in the standard form is 3x + y = 16.
What is the equation of a line?The equation of a line is the representation of a line on a coordinate plane (x-y plane), which shows the relation between x and y, for every point on the particular line.
The standard form of a line is ax + by = c, where x and y are variables and a, b, and c are constants.
The slope-intercept form of a line is y = mx + b, where x and y are variables, m is the slope of the line, and b is the y-intercept of the line.
What is the one-point formula of a straight line?The equation of a line passing through the point (x₁, y₁), having a slope m, is represented by the one-point formula: y - y₁ = m(x - x₁).
How do we solve the given question?We are asked to graph a line with a slope = -3, passing through the point (5, 1).
We use the one-point formula to determine the equation of this line, with slope m = -3, (x₁, y₁) = (5, 1).
Substituting these values in the equation y - y₁ = m(x - x₁), we get
y - 1 = -3(x - 5)
or, y = -3x + 15 + 1
or, y = -3x + 16.
or, 3x + y = 16
The equation of the line in the slope-intercept form is y = -3x + 16.
The equation of the line in the standard form is 3x + y = 16.
To graph this line we plot the points (5, 1) (as it is given that it passes through this point) and (0, 16) (as the y-intercept is at 16, so the line passes through the point (0, 16)). We join these points by a line and extend this line on both sides to get the required line.
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Work out length of BC
Answer:
assume \(13 = z \\ 8 =x \\ bc = y\)
by phytagorean theorem
\({y}^{2} + {x}^{2} = z^{2} \)
so
\(bc = y = \sqrt{ {z}^{2} - {x}^{2} } = \sqrt{169 - 64} = \sqrt{105} \)
\( \huge \tt \color{pink}{A}\color{blue}{n}\color{red}{s}\color{green}{w}\color{grey}{e}\color{purple}{r }\)
\( \large\underline{ \boxed{ \sf{✰\:Note }}}\)
★ 1st let's know what is the given figure is and it's related concepts for solving !
➣ Given Triangle is a right angled triangle ➣ It is having 3sides let's know what are the name of these sides ➣ 1st AB is know as hypotenuse➣ 2nd AC and is called Base of the triangle➣ 3rd BC whích is know as perpendicular of the triangle➣ Hypotenuse(H):-The side of a right triangle opposite the right angle.➣ Perpendicular(P):- Exactly upright; extending in a straight line. ➣ Base(B):- it also known as the side opposite to hypotenuse➣Perpendicular and base are know as the leg of right angled triangle➣ We can easily find length of one missing side by using a theorem name as "Pythagorean theorem"➣ Pythagorean theorem :- A mathematical theorem which states that the square of the length of the hypotenuse of a right triangle is equal to the sum of the squares of those of the two other sides★ Note :- The Pythagorean theorem only applies to right triangles.\( \rule{70mm}{2.9pt}\)
★ Writing this theorem mathematically ★
\( { \boxed{✫\underline{ \boxed{ \sf{Pythagorean \: theorem \: ⇒ {Hypotenuse }^2={ Base }^2+ {Height }^2}}}✫}}\)
★ Here ★
➣ Base (AC)= 8cm➣ Hypotenuse (BA)= 13cm\( \rule{70mm}{2.9pt}\)
✝ Assumption ✝➣ let perpendicular/length ( BC ) = "x"\( \boxed{ \rm{ \pink ➛BA^2= AC^2+BC^2}}\)
\( \rule{70mm}{2.9pt}\)
✝ let's substitute values ✝\(\rm{ \pink ➛13^2= 8^2+x^2} \\ \rm{ \pink ➛169 = 64 + {x}^{2} } \\ \rm{ \pink ➛169 - 64 = {x}^{2} } \\ \rm{ \pink ➛105 = {x}^{2}} \\ \rm{ \pink ➛ \sqrt{105} \: or \: 10.2469 = x} \\ \)
\( \rule{70mm}{2.9pt}\)
Hence length (BC) in the given triangle is of
\( { \boxed{✛\underline{ \boxed{ \sf{\sqrt{105} cm\: or \: 10.2469cm\green✓}}}✛}}\)
\( \rule{70mm}{2.9pt}\)
Hope it helps !
What describes the slope of this line
Answer:
Undefined
Step-by-step explanation:
HELP PLEASE!!!!!!!!!!!!!!!!!! Pierre asks Sherry a question involving the theoretical probability of a compound event in which you flip a coin and draw a marble from the bag. The bag of marbles contains 3 white marbles, 8 green marbles, and 9 black marbles. Sherry's correct answer was 12/40. What was Pierre's question?
Answer:
Step-by-step explanation:
Yes
Answer:
What grade are you in
Step-by-step explanation:
Best Buy has a store brand TV for $700. This is $250 more than 1 of the cost of a deluxe model 4 that they also carry. What is the price of the deluxe model that Best Buy has in their store? Write out the equation.
Answer:
$950
Step-by-step explanation:
$700 + $250 = $950