the slope is m equals 2/5.
the y intercept is (0,-4), the x intercept is (10,0).
the equation is linear.
the equation I believe is y= 2/5x - 4
PLEASE EXPLAIN YOUR ANSWER!
Answer:
B
Step-by-step explanation:
Basically you are dividing X by 4, meaning the number of boxes, if you took all the mugs out of the boxes there are 55 mugs.
Complete the work shown to answer the question. p2 – 14p – 72 = 0 p2 – 14p = 72 p2 – 14p + 49 = 72 + 49 Which describes the solutions of the equation?
Answer:
Since 7 and 11 are both rational, the sum and difference are rational.
Step-by-step explanation:
A. Since 7 and 11 are both rational, the sum and difference are rational.
B. Since 14 and 11 are both rational, the sum and difference are rational.
C. Since 7 is rational and StartRoot 11 EndRoot is irrational, the sum and difference are irrational.
D. Since StartRoot 7 EndRoot is irrational and 11 is rational, the sum and difference are irrational.
p² – 14p – 72 = 0
p² – 14p = 72
p² – 14p + 49 = 72 + 49
p² - 14p + 49 = 121
(p - 7)² = 121
find the square root of both sides
√(p - 7)² = √121
p - 7 = ±11
p = +11 - 7 or p = -11 - 7
p = 4 or -18
How do you find the answer to a triangle bisector?
To find the answer to a triangle bisector, you can use various methods depending on the given information.
Here's a step-by-step approach using basic geometric principles:
Start with a triangle ABC, where AB, BC, and CA are the sides, and angles A, B, and C are the corresponding angles.Choose one of the angles, let's say angle A, and draw a line segment AD from vertex A to a point D on the opposite side BC, which represents the bisector of angle A.The angle bisector theorem states that the ratio of the lengths of the segments formed by the angle bisector is equal to the ratio of the lengths of the opposite sides. So, you can use this theorem to find the length of segment BD or DC.To determine the exact length of segment BD or DC, you need additional information such as the lengths of the sides AB, BC, or CA or other angles in the triangle.You can also use trigonometric ratios such as sine, cosine, or tangent if you have the length of one side and the measures of the adjacent angles.Alternatively, if you have the coordinates of the vertices of the triangle, you can use the distance formula and the properties of lines and angles to determine the length of the bisector.For more such questions on triangle bisector
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Given this expression:
\(8 {x}^{3} + 16 {x}^{2} - 4x + 25\)
what is the coefficient with the
\( {x}^{2} \)
term.
Answer:
the coefficient of x^2 is 16
Step-by-step explanation:
is the number in front of the variable and exponent
The quality and credibility of the risk analysis requires a PM to define risk probability and _____, which can then be made into a Probability and (X) Matrix.
The quality and credibility of the risk analysis requires a PM to define risk probability and impact, which can then be made into a Probability and Impact Matrix.
The quality and credibility of risk analysis in project management require a comprehensive approach that includes defining risk probability and impact. The probability of a risk event is the likelihood of it occurring, and impact is the magnitude of its consequences on project objectives. Once these factors are defined, they can be used to create a Probability and Impact Matrix, also known as a Risk Matrix, which is a useful tool for assessing and prioritizing risks.
The Probability and Impact Matrix is a grid that lists the probability of an event occurring on one axis and the impact of that event on project objectives on the other axis. The intersection of these two factors represents the level of risk associated with that event. By assigning a probability and impact score to each risk, the PM can prioritize them and allocate resources to mitigate or manage them accordingly.
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The price of an item has been reduced by 95% the original price was 87$
Answer:
Your answer
Price after reducing is 4.35$
Mark it as Brainlist. Follow me for more answer.
Step-by-step explanation:
Find the equation of the exponential function represented by the table below:
Answer:
y=a(b)^x
y=0.01(3)^x
a is start, b is multiplier
Solve for w. Round your answer to the nearest hundredth. Your answer will
be of the form ##.##
Answer:
13.75
Step-by-step explanation:
because of a formula i forgot what called w^2 is 9x21=189
sqrt of 189 is 13.75
En tu trabajo de ciencias te toco realizar un experimento de cultivó de hongos en una pieza de pan de harina de trigo y una tortilla de maiz. La secuencia de revisión para la toma de datos será, en el primer caso, cada 15 dias; y en el otro, cada 20 por tres meses. ¿A los cuantos días te tocaría revisar ambos cultivos?
Responder:
60 días
Explicación paso a paso:
Primer caso = cada 15 días
Segundo caso = cada 20 días
El número de días en los que habrá que comprobar ambos cultivos se puede obtener encontrando el mínimo común múltiplo de 15 y 20
Múltiplo de:
15:15, 30, 45, 60, 75, 90, 105
20:20, 40, 60, 80, 100, 120
El mínimo común múltiplo de 20 y 15 es 60
El día en el que habrá que controlar ambos cultivos es de 60 días
Isla has 225 trading cards and Lily has 180 trading cards. a) Calculate the number of Isla's trading cards as a percentage of the number of Lily's trading cards. b) Calculate the number of Lily's trading cards as a percentage of the number of Isla's trading cards. Give your answers to the nearest 1%.
(a) Isla's trading cards are 125% of Lily's trading cards.
(b) Lily's trading cards are 80% of Isla's trading cards.
Given that,
There are 225 trading cards and Lily has 180 trading cards.
To calculate the percentage of Isla's trading cards compared to Lily's,
We can use this formula:
⇒ Isla's trading cards / Lily's trading cards x 100%
Plugging in the values we get:
⇒ (225 / 180) x 100% = 125%
Therefore,
Isla's trading cards are 125% of Lily's trading cards.
b) To calculate the percentage of Lily's trading cards compared to Isla's, we can use the formula:
⇒ Lily's trading cards / Isla's trading cards x 100%
Plugging in the values we get:
(180 / 225) x 100% = 80%
Therefore,
Lily's trading cards are 80% of Isla's trading cards.
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A quadrilateral is formed by the points a(1, -1), b(0, 3), c(5, 5), and d(6, 1). plot the points and use the distance formula to find the lengths of all 4 sides. what type of quadrilateral is this?
The type of quadrilateral is rectangle.
What is distance formula?
The distance between coordinate P(x1 , y1) and coordinate Q(x2 , y2) is calculated using the distance formula: d = √[(x2 - x1)² + (y2 - y1)²]
Given coordinates: a(1, -1), b(0, 3), c(5, 5), and d(6, 1).
ab= √(0-1)² + (3+1)²
ab= √17
bc= √(5-0)² + (5-3)²
bc= √29
cd= √(6-5)² + (1-5)²
cd= √17
da=√(6-1)² + (1+1)²
da= √29
ac=√(5-1)² + (5+1)²
ac= √16+36
ac= √52
bd =√(6-0)² + (1-3)²
bd= √36+4
bd= √40
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Answer:
PARALLELOGRAM
Step-by-step explanation:
opposite sides are congruent, but it doesn't have 4 right angles or 4 congruent sides; this means it's a parallelogram (and not a rectangle or rhombus)
Shane plans to paint his barn. He will paint the 4 rectangular sides, including the door, and the 2 triangular sections formed by the roof.
Calculate the number of square feet of surface area that Shane will paint.
The 2972 square feet of surface area that Shane will paint, if he will paint the 4 rectangular sides, 2 triangular pieces and he will not paint the rectangular sections of roof.
The given is,
Shane wants to paint,
4 rectangular sides
2 triangular sides
From the given diagram,
Total surface area of paint = (4 Rectangular sides surface area ) +(2 triangular sides surface area)....(1)
Surface area of 4 rectangular sides,
For Left side(rectangle) surface area,
A = lb ...........................................................(2)
From the given diagram.
= (45.5 × 20)
= 910 Square feet
Dimensions of left side and right side are equal, so area of right side equal to the left side.
Area of right side = 910 square feet
Area of left and right sides,
= Left side area+ Right side area
= 910 + 910
= 1820 square feet
For front side area,
A= lb ...........................................................(3)
From the given diagram,
= (24 × 20 )
= 480 square feet
Dimensions of front side and back sides are equal, so area of front side equal to the back side.
Area of front side = 480 square feet
Area of front and back sides,
= front side area+ back side area
= 480 + 480
= 960 square feet
Surface area of rectangular sides,
= Area of left and right sides + Area of front and back sides
= 1820 + 960 = 2780 square feet
Surface area of 2 triangular faces,
For area of triangular sides,
\(A= \frac{hb}{2}\) ...............................................(4)
From the given values,
= \(\frac{8 (24)}{2}\)
= \(\frac{192}{2}\)
= 96 square feet
Dimensions of front side triangle and back side triangles are equal, so area of front side triangle equal to the back side triangle.
Area of front side triangle = 96 square meters
Area of front and back side triangles,
= front side triangle area+ back side triangle area
= 96 + 96
= 192 square feet
From the equation (1),
Total surface area of paint = 2780 + 192
Total surface area of paint = 2972 square feet
The 2972 square feet of surface area that Shane will paint, if he will paint the 4 rectangular sides, 2 triangular pieces and he will not paint the rectangular sections of roof.
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Can someone help me in this question
Answer:
try
Simplify the expression.
15x-17 or 2x-6
Step-by-step explanation:
Step-by-step explanation:
85 is simplified 15x17 if that helps.
(Chapter 10) If x = f(t) and y = g(t) are twice differentiable, then (d^2y)/(dx^2) =(d^2y/dt^2)/ (d^2x/dt^2)
The statement is not true in general. The correct formula relating the second differential equations of y with respect to x and t is:
(d²y)/(dx²) = [(d²y)/(dt²)] / [(d²x)/(dt²)]
This formula is known as the Chain Rule for Second Derivatives, and it relates the rate of change of the slope of a curve with respect to x to the rate of change of the slope of the curve with respect to t. However, it is important to note that this formula only holds under certain conditions, such as when x is a function of t that is invertible and has a continuous derivative.
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PLEASE HELP FAST!!!!!!!
Given two points write the equation of the line in slope-intercept form.
(3,-5) and (2,-1)
Question 3 options:
A.y=4x+7
B.y=3x-5
C.y=-4x+7
D.y=2x-1
Answer:
c) y= -4x +7
Step-by-step explanation:
using the formula m= (Y2-Y1)/X2 - X1)
the gradient is found
using the formula y - y1 = m( x - x1 )
the equation is obtained
Question 12 Give the form of a particular solution of (4) – 4y + 13 y" – 36 y +36y=22* + sin(x) +5 given that r1 - 31 is a root of the characteristic equation. a) z-A 2+ + BCOS(x) + sin(x) +D b) c) z=A7** + Bx cos(3x) + Cx sin(3x) +D z=Ae2+ B cos(x) + C sin(x) +D z-A722* + B cos(x) + sin(x)+D z-A2+ Br 608(3x) + Cx sin(3x) +D d) e)
Option (d) is the closest to the correct form of the particular solution.To find the form of a particular solution of the given equation, we need to use the method of undetermined coefficients.
Since r1 - 31 is a root of the characteristic equation, we can assume that the particular solution has the form:
y_p = (Ae^(r1x))(Bcos(x) + Csin(x)) + Dsin(x)
where A, B, C, and D are constants to be determined.
We differentiate y_p to get:
y_p' = Ar1e^(r1x)(Bcos(x) + Csin(x)) + Ae^(r1x)(-Bsin(x) + Ccos(x)) + Dcos(x)
y_p'' = Ar1^2e^(r1x)(Bcos(x) + Csin(x)) + 2Ar1e^(r1x)(-Bsin(x) + Ccos(x)) + Ae^(r1x)(-Bcos(x) - Csin(x)) - Dsin(x)
Substituting y_p, y_p', and y_p'' into the given equation, we get:
13Ar1^2e^(r1x)(Bcos(x) + Csin(x)) + 2Ar1e^(r1x)(-Bsin(x) + Ccos(x)) - Ae^(r1x)(Bcos(x) + Csin(x)) + 36(Ae^(r1x))(Bcos(x) + Csin(x)) - 36Dsin(x) = 22* + sin(x) + 5
Simplifying and equating coefficients of like terms, we get:
13Ar1^2B + 2Ar1C - AB + 36AB = 5 (coefficients of cos(x))
13Ar1^2C - 2Ar1B - AC + 36AC = 22* + 1 (coefficients of sin(x))
-13Ar1^2A + 2Ar1B - Ae^(r1x)B + Ae^(r1x)C = 0 (coefficients of e^(r1x))
-36D = 5 (coefficients of sin(x))
Solving for A, B, C, and D, we get:
A = 0
B = 5/(13r1^2 + 36)
C = (22* + 1 - 2Ar1B - 13Ar1^2C)/(2Ar1 - AC + 36C)
D = -5/36
Therefore, the form of the particular solution is: y_p = (5/(13r1^2 + 36))(Bcos(x) + Csin(x)) - (5/36)sin(x)
where B and C are determined as shown above.
Option (d) is the closest to the correct form of the particular solution.
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sin(20) = cos(2u) = tan(24) = 3. [-/5 Points] Use the given conditions to find the exact values of sin(2u), cos(2u), and tan(2u) using the double-angle formulas. sin(u) = -3/5, 3m/2
Using the given conditions that sin(20) = cos(2u) = tan(24) = 3, we can find the exact values of sin(2u), cos(2u), and tan(2u) using the double-angle formulas. By substituting the known values into the formulas, we can determine the exact values of these trigonometric functions.
Given sin(20) = 3, we can use the double-angle formula for sine to find sin(2u).
The double-angle formula for sine is sin(2u) = 2sin(u)cos(u). We know that sin(u) = -3/5, so we can substitute this value into the formula to calculate sin(2u).
Therefore, sin(2u) = 2(-3/5)(cos(u)).
Given cos(2u) = 3, we can use the double-angle formula for cosine to find cos(2u).
The double-angle formula for cosine is cos(2u) = cos^2(u) - sin^2(u). Since we already know sin(u) = -3/5 and cos(u) can be calculated using the Pythagorean identity (cos^2(u) = 1 - sin^2(u)), we can substitute these values into the formula to determine cos(2u).
Finally, given tan(24) = 3, we can use the double-angle formula for tangent to find tan(2u).
The double-angle formula for tangent is tan(2u) = (2tan(u))/(1 - tan^2(u)). By substituting the known value of tan(24) = 3 into the formula, we can calculate the exact value of tan(2u).
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(20x^2 – 3x – 9)/(4x – 3)
Answer:
5x+3
Step-by-step explanation:
Rewrite the expression to 20x^2-3x-9/4x-3
Factor 20x^2+12x-15x-9/4x-3
Factor 4x*5x+3-3(5x+3)/4x-3
Factor (5x+3)*(4x-3)/4x-3
Solution then becomes 5x+3 as stated above
Write the point slope form of the equation of the line through the given slope through (5,3) ,slope =-1/5
Answer:
y-3= -1/5(x-5)
Step-by-step explanation:
point slope form is --> y-y,=m(x-x,)
commas represent 1's.
so
-1/5= m
3=y,
5=x,
Answer:
\(y-3= -\frac{1}{5}(x-5)\)
Step-by-step explanation:
Fill in what you know: (\(y=-\frac{1}{5}x+b\))Solve for b with test point (5, 3): (\(3=-\frac{1}{5}*5+b\))\(b=4\)Convert to point-slope form: \(y-3= -\frac{1}{5}(x-5)\)Is the following true or false? Why?
x < 8 is the same as 8 < x
Answer:
False.
Step-by-step explanation:
X can not be less than 8 and also greater than 8 and the same time.
6a-5=4a+2
Can someone help me
how to solve a one step equation??
Answer:
We have 4 ways of solving one-step equations: Adding, Substracting, multiplication and division. If we add the same number to both sides of an equation, both sides will remain equal. If we subtract the same number from both sides of an equation, both sides will remain equal.
Step-by-step explanation:
people taking part in an experiment are called variables.
Answer:
Yes, people that taking part in an experiment are called variables.
There is normally one person called the dependent variable, and the other who is the independent variable.
The statement provided "people taking part in an experiment are called variables" is incorrect.
In an experiment, the individuals or subjects who participate and are observed or manipulated are not referred to as variables. Instead, they are called participants, subjects, or sometimes, respondents, depending on the context of the study.
Variables, on the other hand, are characteristics or properties that can vary or change among the individuals or subjects in the study. Variables can be classified as independent variables, dependent variables, or control variables.
Independent variables are manipulated or controlled by the researcher, while dependent variables are the outcomes or responses that are measured or observed.
Control variables are other factors that are held constant. Therefore, it is important to differentiate between the individuals participating in the experiment and the variables being studied.
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A salesperson receives a salary of $12,000 per year plus a commission of 8% of all sales over $200,000. During one year, the total sales were $620,000. Find the salespersons total earnings for the year.
Therefore , the solution of the given problem of percentage comes out to be the salesperson's yearly profits came to $45,600.
What is percentage?In statistics, "a%" is the abbreviation for a value or figure expressed as a percentage of 100. Versions with the letters "pct," "pct," or "pc" at the beginning are also rare. However, the most typical method to do so is with the percentage sign ("%"). In addition, there are no indications or a flat ratio of each individual component to the overall figure. Since numbers commonly add up to 100, they are essentially integers.
Here,
The commission earned on sales exceeding $200,000 must be calculated and added to the salesperson's basic pay of $12,000 to determine their total earnings for the year.
Sales of more than $200,000 are as follows:
=> $620,000 - $200,000 = $420,000
The commission earned is as follows because the commission rate on this sum is 8%:
=> $0.08 \times $420,000 ≈ $33,600
Including this to the $12,000 basic pay yields:
=> Total income = $12,000 + $33,600, = r$45,600.$
As a result, the salesperson's yearly profits came to $45,600.
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pls help!!
6cm, 5cm, 9cm
Sally makes $24 dollars an hour. Cali makes 4/5 of what sally makes per hour. How much does cali make per hour.
a football team lost the same number of yards on each of three consecutive plays what is the total change in yards from where the team started
Answer:
-3x, where x is the number of yards lost on the first play.
Step-by-step explanation:
Using the Computation formula for the sum of squares, calculate
the population standard deviation for the following scores
(2.5pts)
X 18
13
17
11
0
19
12
5
The population standard deviation for the given scores is approximately 6.157.
To calculate the population standard deviation using the computation formula for the sum of squares, we need to follow these steps:
Step 1: Calculate the mean (average) of the scores.
mean = (18 + 13 + 17 + 11 + 0 + 19 + 12 + 5) / 8 = 95 / 8 = 11.875 (rounded to three decimal places)
Step 2: Calculate the deviation from the mean for each score.
Deviation from the mean for each score: (18 - 11.875), (13 - 11.875), (17 - 11.875), (11 - 11.875), (0 - 11.875), (19 - 11.875), (12 - 11.875), (5 - 11.875)
Step 3: Square each deviation from the mean.
Squared deviation from the mean for each score: (18 - 11.875)^2, (13 - 11.875)^2, (17 - 11.875)^2, (11 - 11.875)^2, (0 - 11.875)^2, (19 - 11.875)^2, (12 - 11.875)^2, (5 - 11.875)^2
Step 4: Calculate the sum of squared deviations.
Sum of squared deviations = (18 - 11.875)^2 + (13 - 11.875)^2 + (17 - 11.875)^2 + (11 - 11.875)^2 + (0 - 11.875)^2 + (19 - 11.875)^2 + (12 - 11.875)^2 + (5 - 11.875)^2
= 37.015625 + 2.640625 + 29.015625 + 0.765625 + 141.015625 + 49.015625 + 0.015625 + 44.265625
= 303.25
Step 5: Divide the sum of squared deviations by the population size.
Population size = 8
Population standard deviation = √(sum of squared deviations / population size)
Population standard deviation = √(303.25 / 8)
≈ √(37.90625)
≈ 6.157 (rounded to three decimal places)
Therefore, the population standard deviation for the given scores is approximately 6.157.
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-2/3 x 3/5 + 5/2 - 3/5 x 1/6
Answer:
sorry im on a time lapse, so the answer is 2 1/2. hope it helps
Step-by-step explanation:
Answer:
Hi above picture is the solution for your question.
Please mark it the brainliest answer
In cells j18 and j19, use the information you calculated about the confidence interval for weight to determine the lower and upper bounds for the 95% confidence interval for your prediction of jim's weight in cell j15. be sure to reference the confidence interval calculation rather than hard coding it in your calculation
As per the given confidence interval, the lower and upper bounds is 68.6 to 71.4 and the Confidence Interval is written as 70 ± 1.39
Here let us consider that in cells j18 and j19, use the information you calculated about the confidence interval for weight to determine the lower and upper bounds for the 95% confidence interval for your prediction of Jim's weight in cell j15.
Let us consider that the value of Short Styles is written as,
=> 70 (95% CI 68.6 to 71.4)
=> 70, 95% CI [68.6, 71.4]
And the Margin of Error is calculated from the confidence interval as,
=> 1.39
Here we have identified that Sample Size is 50 through this we have know that the value of Sample Mean is 70 and then the Standard Deviation is 5 and finally, the value of Confidence Level is 95%.
Based on this we have know that With 95% confidence the population mean is between 68.6 and 71.4, based on 50 samples.
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