Answer:
one solution
Step-by-step explanation:
since the variables are only to a power of one, the options are no solutions, one solution, and infinitely many solutions.
using the distributive property, 10(x+4)= 10x + 40. simplify the equation 10x + 40 - 3 = 14x +1 to 10x + 37 = 14x + 1. move variables to one side and constants to another to get 4x = 36. divide to get x=6. so the answer is one solution
since we don't have something like 1=0 where two unequal constants are said to be equal, the answer isn't no solutions
since we dont have something like 1=1 where the two sides of the equation are equal no matter what x is, the answer isn't infinitely many solutions
Answer:
only one
x = 9
Step-by-step explanation:
how many solutions are in 10(x + 4) – 3 = 14x + 1
10(x + 4) – 3 = 14x + 1
10x + 40 - 3 = 14x + 1
-4x = 36
x = 9
only one
x = 9
matthew wants to estimate the mean height of students attending his college. he records the heights of 635 randomly selected students attending the college. what is the population?
The population in order to calculate the mean height will be all the students attending the college.
The population is the entire group of individuals being studied. In this case, the population is all the students who goes to the college.
Every member of a group constitutes a population. It is the inverse of a sample, which is a percentage or proportion of a group. It is sometimes possible to poll every member of a group. The U.S. Census is a quintessential example of a population, as it is required by law that every member of the U.S. population reply. In most circumstances, surveying everyone is unfeasible in statistics.
Consider how long it would take you to phone every dog owner in the United States to find out what brand of dog food they preferred. Furthermore, people may choose not to respond or may forget to respond, resulting in incomplete censuses. By definition, incomplete censuses become samples.
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please help!!!!!!!!!!!! !!!
please help with this question ! :)
Answer:
Its either y = 100 or x = 100
Step-by-step explanation:
I do this kind of math everyday
It takes Allie 456
minutes to drive to the store. From the store, it takes her 734
minutes to drive to the car wash. How many minutes does it take Allie to drive to the store and then to the car wash?
It takes 1190 minutes for Allie to drive to the store and then to the car wash.
According to the question,
We have the following information:
Time taken by Allie to drive to the store = 456 minutes
Time taken by Allie to drive to the car wash from the store = 734 minutes
Now, we have to find the total time in minutes. So, we will add the total time taken by Allie to drive to the store and then to the car wash.
(Note that the time asked in the question is in minutes. So, we do not need to change the units of given time.)
Now,
The total time taken by Allie to drive to the store and then to the car wash = Time taken by Allie to drive to the store + Time taken by Allie to drive to the car wash from the store
The total time taken by Allie to drive to the store and then to the car wash = (456 + 734) minutes
The total time taken by Allie to drive to the store and then to the car wash = 1190 minutes
Hence, the total time taken by Allie to drive to the store and then to the car wash is 1190 minutes.
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8
Find the arc length of the partial circle.
units
Answer:
How to solve ???Arc Length = θ × (π/180) × r, where θ is in degree.
Radius and the sector area:-Multiply the sector area by 2.Then divide the result by the radius squared (the units should be the same) to get the central angle in radians.Multiply the central angle by the radius to get the arc length.Let's solve ur question :- Answer :-The Arc length of the given partial circle is 4π units or 12.56 units .
Used formulae :- The length of the Arc is "I" units , the radius "I" units and the angle subtended by the Arc at the center is "X" is ( X° / 360° ) x 2πr units .Circumference of the circle = 2πr units .π = 3.14Step-by-step explanation:
Ur answer with proof refer to above attachments .Hope this helps you XD ✌️Answer:
4π
Step-by-step explanation:
Hope this helps!
find an equation of the tangent line to the given curve at the specified point. y = x 2 − 1 x 2 x 1 , ( 1 , 0 )
The equation of the tangent line to the curve \(y = \frac {(x^2 - 1)}{ (x^2 + x + 1)}\) at the point (1, 0) is y = (2/3)x - 2/3.
To find the equation of the tangent line to the curve at the point (1, 0), we need to find the slope of the tangent line and then use the point-slope form of a linear equation.
Let's differentiate \(y = \frac {(x^2 - 1)}{ (x^2 + x + 1)}\) using the quotient rule:
\(y' = [(2x)(x^2 + x + 1) - (x^2 - 1)(2x + 1)] / (x^2 + x + 1)^2\)
Substituting x = 1 into the derivative expression:
\(y'(1) = [(2(1))(1^2 + 1 + 1) - (1^2 - 1)(2(1) + 1)] / (1^2 + 1 + 1)^2\)
\(= [2(3) - (0)(3)] / (3)^2\)
= 6/9
= 2/3
Using the point-slope form y - y₁ = m(x - x₁), where (x₁, y₁) = (1, 0) and m = 2/3 we get,
y - 0 = (2/3)(x - 1)
y = (2/3)x - 2/3
The point-slope form of a linear equation is given by y - y₁ = m(x - x₁) where (x₁, y₁) is a point on the line, and m is the slope of the line.
Therefore, the equation of the tangent line to the curve y = (x^2 - 1) / (x^2 + x + 1) at the point (1, 0) is y = (2/3)x - 2/3.
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The complete question is:
Find an equation of the tangent line to the given curve at the specified point, \(y = \frac {(x^2 - 1)}{ (x^2 + x + 1)}\) at (1,0).
It takes an older computer twice as long to send out a company's email as it does a newer computer. Working together, it takes the two computers 5 minutes to
send out the email. How long will it take the newer computer to send out the email on its own?
Do not do any rounding.
minutes
The time taken by the new computer to send an email found using the unitary method, is 7.5 minutes.
What is a unitary method?
The unitary approach is a strategy for problem-solving that involves first determining the value of a single unit, then multiplying that value to determine the required value.
Let,
Time taken by new computer to send 1 email = x
Time taken by the old computer to send same mail = 2x
Using unitary method
In 1 minute
Work done by new computer = 1/x
Work done by old computer =1/2x
Given the time taken when both computers work together = 5 minutes
Work done in 1 minute by both = 1/5
So we can write,
1/x + 1/2x = 1/5
3/2x = 1/5
x = 7.5 minutes
Therefore the time taken by the new computer to send an email found using the unitary method, is 7.5 minutes.
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You are required to: a.Rewrite the formulation above in the standard form by adding the required variables to replace the inequalities. b.Find a solution for the above formulation utilizing the linear programming simplex method.
Using the simplex method, the optimal solution for the given linear programming problem is x = 2, y = 2, z = 0, with the maximum objective value of P = 10.
a. To rewrite the formulation in standard form, we need to replace the inequalities with equality constraints and introduce non-negative variables. Let's assume x, y, and z as the non-negative variables:
Maximize P = 3x + 2y + 4z
Subject to:2x + y + z + s1 = 8
x + 2y + 3z + s2 = 10
x, y, z ≥ 0
b. Utilizing the linear programming simplex method, we can solve the above formulation. After setting up the initial tableau, we perform iterations by selecting a pivot element and applying the simplex algorithm until an optimal solution is reached. The algorithm involves row operations to pivot the tableau until all coefficients in the objective row are non-negative. This ensures the optimality condition is satisfied, and the maximum value of P is obtained.
To provide a brief solution within 120 words, we determine the optimal solution by applying the simplex method to the above formulation. After performing the necessary iterations, we find that the maximum value of P occurs when x = 2, y = 2, z = 0, with P = 10. Therefore, the maximum value of P is 10, and the solution for the given problem is x = 2, y = 2, and z = 0.
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A farmer has asked you for advice on the best strategy for planting wheat and corn on her 500-acre farm. To make it through harvest time, each acre of wheat she plants will require 1 person-day of labor and other expenses of $20. Each acre of corn she plants will require 5 person-days of labor and expenses of $30. The farmer has $11,400 and 1480 person-days of labor available, and she expects to make a profit of $90 per acre of wheat and $120 per acre of corn. If x = acres of wheat and y = acres of corn, which of the following is NOT a constraint?
x + y ≤ 500
20x + 30y ≤ 11,400
y ≥ 5x + 30
x + 5y ≤ 1480
The constraint that is NOT valid is " \(y > = 5x + 30\) "
To determine the constraints, we analyze the given information. The farmer has a 500-acre farm, and she wants to optimize her planting strategy for wheat and corn. Each acre of wheat requires 1 person-day of labor and $20 in expenses, while each acre of corn requires 5 person-days of labor and $30 in expenses. The farmer has a budget of $11,400 and 1480 person-days of labor available.
To maximize profit, we consider the profit per acre for each crop, which is $90 for wheat and $120 for corn. Let x represent the acres of wheat and y represent the acres of corn.
The constraints are as follows:
\(x + y < = 500\) : This constraint ensures that the total planted area does not exceed the farm size.\(20x + 30y < = 11,400\) : This constraint represents the budget limitation.\(y > = 5x + 30\) : This constraint is NOT valid because it suggests that the number of acres of corn must be greater than or equal to 5 times the number of acres of wheat plus 30. However, there is no information provided to support this relationship.\(x + 5y < = 1480\) : This constraint limits the total available person-days of labor.By considering these constraints, the farmer can determine the optimal combination of wheat and corn planting to maximize profit while adhering to resource limitations.
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For a scale to pass inspection, the scale's reading can vary by at most
0.1% from the actual mass of an object on the scale. A test mass has
an exact mass of 250.00 grams. In what range must the scale's reading
be for the scale to pass inspection?
Answer:
I think its 249.99 to 250.01
Step-by-step explanation:
The range of the variation for the scale will be 249.75 grams to 250.25 grams.
What is the percentage?The percentage is defined as representing any number with respect to 100. It is denoted by the sign %. The percentage stands for "out of 100." Imagine any measurement or object being divided into 100 equal bits.
Given that for a scale to pass inspection, the scale's reading can vary by at most 0.1% from the actual mass of an object on the scale. A test mass has an exact mass of 250.00 grams.
The variation of the mass will be calculated as:-
Variation = 250 x 0.1% = ( 250 x 0.1 ) / 100 = 0.25
Higher variation = 250 + 0.25 = 250.25 grams
Lower variation = 250 - 0.25 = 249.75 grams
Therefore, the range of the variation for the scale will be 249.75 grams to 250.25 grams.
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Suppose when you study 4 hours for an exan, your mark is 80 percent. and if you study for an extra hour, your mark is 85 percernt. the marginal benefir from studying one more hour is:_________
The marginal benefit from studying one extra hour is 5 percent.
What is marginal benefit?The maximum sum of money a consumer will spend on an additional commodity or service is known as the marginal benefit. As spending rises, customer contentment tends to decline.Now,
Given:
Marks scored on studying 4 hours = 80 percentMarks scored on studying 1 hour extra = 85 percentTo find: Marginal benefit on studying one hour extra.
Finding:
Now, marks scored on studying 4 hours is 80 percent and 5 hours is 85 percent.
Thus, the extra percentage that is scored is because of the 1 hour of extra studying.
The extra percentage = marginal benefit of studying extra = 85 - 80 = 5 percent.
Hence, the marginal benefit from studying one extra hour is 5 percent.
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I need help! If u answer a certain one plz tell me witch one and I will be very great full
Answer:
15) he would grow 10 1/2 inches in a year
17) 16 and 7/8 buckets of paint
Step-by-step explanation:
4/8x - 6 = -24 solve for x
Answer:
Step 1: Simplify both sides of the equation.
4/8x−6=−24
1/2 x+−6=−24
1/2 x−6=−24
Step 2: Add 6 to both sides.
1/2 x−6+6=−24+6
1/2x=−18
Step 3: Multiply both sides by 2.
2*( 1/2
x)=(2)*(−18)
x=−36
Answer:
x=−36
4. The length of a rectangle is represented by 8x-3. The width of the
rectangle is represented by 2x. The perimeter is 34 centimeters. Which
equations represent the perimeter? Choose all the correct answers.
A. 4(2x+8x-3)=34
B. 2(2x)+2(8x-3)=34
C. 2x+8X-3+2x+8x-3=34
D. 20x-6=34
E. 2x(8x-3)=34
I NEED THIS ASAP!!!!!
Answer:
B, C, & D
Step-by-step explanation:
your school wants to maximize their profit, P, from the sales of tickets, T, to the homecoming football game. They determine the function, P(t)=60t^2+420t-440 models the profit they can earn in hundreds of dollars in terms of price per ticket, in dollars.
The maximum profit occurs at the endpoint t = 100, where the profit is $5551.20.
Maximum profit calculationTo maximize the profit function P(t) = 60t^2 + 420t - 440, we need to find the value of t that will give us the maximum profit.
One way to do this is to use calculus. We can take the derivative of P(t) with respect to t and set it equal to zero to find the critical points:
P'(t) = 120t + 420
Set P'(t) = 0 and solve for t:
120t + 420 = 0
t = -3.5
This gives us one critical point at t = -3.5. However, this value of t doesn't make sense in the context of the problem - we can't sell tickets at a negative price!
So we need to check the endpoints of the domain of the function, which is given by the constraint that t is greater than or equal to zero (we can't charge a negative price for tickets either).
When t = 0, P(0) = -440.
When t is very large, say t = 100, P(100) = 600000 - 44000 - 440 = 555120.
Therefore, the maximum profit occurs at the endpoint t = 100, where the profit is $5551.20.
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The probability of a successful optical alignment in an assembly of an optical data storage product is 0.83. What is the probability that the first successful alignment requires at most four trials
The probability that the first successful alignment requires at most four trials is 0.0064 and can be obtained using geometric probability.
Given:
p=0.8
Using the formula of geometric probability:
\(P(X=k)=q^{k-1}p=(1-p)^{k-1}p\)
a. Evaluate the definition at k=4:
\(P(X=4) = (1-0.8)^{4-1} \times 0.8\\ P(X=4) = 0.2^3 \times 0.8\\ P(X=4) =0.0064\)
What is geometric probability?The idea that probability models that are invariant under particular transformation groups are those that are mathematically natural arises from geometric probability.A sophisticated subset of multivariate calculus, this topic emphasizes the methodical construction of formulas for computing anticipated values associated with geometric objects produced from random points. The random geometrical objects themselves are highlighted in geometric probability.For instance, many models for randomly generated lines or plane tessellations; random sets produced by making the points of a spatial Poisson process, for example, the centers of discs.To learn more about geometric probability with the given link
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The temperature is 8° Fahrenheit. If the weatherman predicts the
temperature will drop 12° within the next eight hours, what will the
temperature be?
Answer:
-4 degrees Farenheit
Step-by-step explanation:
8-12=-4
6. Trapezoid ABCD with vertices A(-3, 6), B(0, 7),
C(1, 4), and D(-5, 2): (x,y) → (x + 4, y - 1)
A' (
B (
CC.
D’______
The new vertices of the trapezoid after translation:
A'( - 7, 8 ), B'( 7, 2 ), C'( - 1, 0 ), and D'( - 3, 4 ).
Consider the trapezoid ABCD with vertices as:
A( - 3, 6 ), B( 0, 7 ), C( 1, 4 ), and D( - 5, 2 )
When a figure is relocated from one place to another without changing its size, shape, or orientation, a transition known as translation takes place.
For example: ( x, y ) → ( x + 4, y - 1 )
Consider the point ( - 3, 6 ),
Point A when translated 4 units horizontally to the left and 2 units upward will be:
A( - 3, 6 ) → A'( - 3 - 4, 6 + 2 ) = A'( - 7, 8 )
Point B when translated to the right by 7 units and downwards by 5 units will be:
B( 0, 7 ) → B'( 0 + 7, 7 - 5 ) = B'( 7, 2 )
Point C when translated to the left by 2 units and downwards by 4 units will be:
C( 1, 4 ) → C'( 1 - 2, 4 - 4 ) = C'( - 1, 0 )
Point D when translated to the right by 2 units and upwards by 2 units will be:
D( - 5, 2 ) → D'( - 5 + 2, 2 + 2 ) = D'( - 3, 4 )
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find the nth term of this quadratic sequence
3, 8, 15, 24, 35...
Answer:
5n - 2
Step-by-step explanation:
8 subract 3 is 5
5 minus 3 is 2
5n - 2
When examining the statistical validity of a frequency claim, one should look for the?
When examining the statistical validity of a frequency claim, one should look for the margin of error estimate.
What is statistical validity?
Statistical validity is defined as a procedure or an extent of drawing conclusions to which research works or studies can be considered precise and accurate which are derived from the already existing or reliable statistical tests.
It can also be the statistics which are derived from the research works or studies.
What is frequency in statistics?
Frequency in statistics can be defined as the number of times an observation or a record or a value occurred in the duration of the research work. The frequencies of different records are represented in a tabular form.
For a given set of data the frequency can either be 0 or more than that.
Frequency of a given record or an observation cannot be negative as the least number of times the instance of an object can appear is zero.
What is margin of error estimate?
The margin of error estimate is a percentage figure which can be some percentage more or less than the actual or ideal value.
The margin of error is the range of values greater or lesser than the sample outcome statistic in the accuracy or confidence region or the interval.
Hence, when examining the statistical validity of a frequency claim, one should look for the margin of error estimate.
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a student committee is to consist of 3 seniors and 4 juniors. a total of 6 seniors and 8 juniors have volunteered to serve on the committee. how many committees are possible?
Stacy studies math for Ž of an hour per day and science for Ž of an hour per day.How many total hours does she study in 5 days?5A.of an hourB.5of an hour30C.106hoursD.25 hoursE.356hours
Given data:
The number of hour Stacy studied maths is 2/6 hour.
The number of hour Stacy studied science is 3/6 hour.
The total number of hours Stacy studied in 5 days is,
\(\begin{gathered} 5(\frac{2}{6}+\frac{3}{6})=5\times\frac{5}{6} \\ =\frac{25}{6} \end{gathered}\)Thus, the total number of hours Stacy studied in 5 days is 25/6 hours, so option (D) is correct.
i need help asapppppppppppppp
Find the indicated term of the geometric sequence.
5th term of 1,
1 /4,1/16,…
Answer:
\(\frac{1}{256}\)
Step-by-step explanation:
So generally a geometric sequence can be defined as: \(a_n=a_1(r)^{n-1}\) which is the explicit form. The r, is what each previous term is being multiplied by to get the next value which is evident in the recursive form: \(a_n = r(a_{n-1})\\\). Knowing this we can take two values which are "next" to each other to find what r is. In this case I'll just is 1 and 1/4, given these two values we know that: \(\frac{1}{4} = 1 * r\), 1*r is just r... so what each term is being multiplied by is 1/4. So let's plug the values into the explicit formula: \(a_n=(\frac{1}{4})^{n-1}\) (I didn't put an a_1 value in front, since it's just 1... so it's a bit redundant). Anyways using this formula we simply plug in 5 as n into the equation to find the 5th term: \(a_5 = (\frac{1}{4})^{5-1} = (\frac{1}{4})^4 = \frac{1^4}{4^4} = \frac{1}{256}\)
Let A = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}. Suppose six integers are chosen from A. Must there be two integers whose sum is 11
When six integers are chosen from the set A = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10}, there must be at least one pair of integers that adds up to 11. This can be proven using a proof by contradiction.
To solve this problem, we can use a proof by contradiction. We assume that there are six integers chosen from A such that no two integers add up to 11.
If there is no pair of integers in the six chosen that sum up to 11, then we can consider the pairs of integers (1,10), (2,9), (3,8), (4,7), and (5,6). These are the only possible pairs of integers in A that add up to 11.
However, since there are five pairs and we can choose at most one integer from each pair, we can choose at most five integers in total. This is a contradiction since we were asked to choose six integers from A. Therefore, our assumption that there are no pairs of integers that add up to 11 is false.
Hence, we conclude that there must be at least one pair of integers among the six chosen that adds up to 11.
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The statement 25% of 12 is 3 has three numbers.in real life problems, any one of these numbers can be unknown.
Answer:
15
Step-by-step explanation:
Each batch of 24 cookies needs 2.25 cups of flour. If Stacy and her mom bake 3.5 batches, how much flour is
needed?
Show work !
Answer:
7 7/8 cups of flour
Step-by-step explanation:
2.25 times 3.5 equals 7.875
Reflect the given triangle over the line y=-x. 3 6 3 -3 3 3 [?] [ -3 [ ] [ 3
The points of the vertices of the triangle after reflection on the line y = -x is given by A'(3,-3) , B'(-3,-6) and B'(-3,-6) .
We know that when a point is reflected around a line on the coordinate axes then the coordinates reflect following some rules.
Now when the point (a,b) is reflected around the line y = -x then ,the coordinates of the image becomes (-b,-a)
Therefore :
A(3,-3)→A'(3,-3 , does not change as the point lies on the line y=-x)
B(6,3)→B'(-3,-6)
C(3,3)→B'(-3,-6)
In a transition known as reflection over a line k, each point of the original figure (pre-image) must have an image that is the same distance from the line of reflection as the first comment but is on the other side of the line. Remember that a flip is a reflection. The size of the figure does not alter when it is reflected.
A figure created by a line reflection that is consistent with the original figure is called an isometry (a transformation that preserves length). Because naming the figure in a reflection implies changing the order of the letters, a reflection is more accurately referred to as a non-direct or opposing isometry .
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Answer: 3 -3 -3
-3 -6 -3
Step-by-step explanation:
Myriam was flying to Mexico for vacation for March break, and when the plane was cruising at 10 km up she felt no different sitting in her seat than she had felt when resting on the tarmac. Explain why this is so, even though the jet was flying at several hundred km/h. 7.
2) An old magician's trick (the trick is old, not the magician) shows them being able to pull a tablecloth out from under a set of dishes on a table. Explain this trick in terms of inertia and Newton's First Law. Would it be best to pull the table cloth rapidly or slowly? Explain.
When Myriam was flying in the plane at a cruising altitude of 10 km, she felt no different sitting in her seat than she had felt on the ground. This is because both the plane and its occupants, including Myriam, are moving at the same speed and direction relative to each other. In other words, there is no relative motion between Myriam and the plane's interior.
From the perspective of the passengers inside the plane, they are essentially moving together as a single unit. The air inside the cabin is also moving with the same velocity as the plane. Therefore, there is no noticeable change in sensation or feeling of motion. This is similar to how we don't feel the motion of being inside a moving car if we are not looking outside or feeling any external forces.
The sensation of motion primarily arises when there is a change in velocity or when there are external forces acting on our bodies. In the case of an airplane flying smoothly at a constant speed and altitude, there are no significant forces or changes in velocity experienced by the passengers, so they feel no different than if they were on the ground.
The magician's trick of pulling a tablecloth out from under a set of dishes on a table is explained by the principle of inertia, which is a fundamental concept of Newton's First Law of Motion. According to Newton's First Law, an object at rest tends to stay at rest, and an object in motion tends to stay in motion with the same speed and direction, unless acted upon by an external force.
When the magician pulls the tablecloth rapidly, the key is to apply a quick and forceful pull in a horizontal direction. By doing so, the frictional force between the tablecloth and the dishes is overcome, and the tablecloth slides out from underneath the dishes. Due to the inertia of the dishes, they tend to resist changes in their state of motion, so they remain relatively stationary even as the tablecloth is rapidly removed.
The magician's trick is more successful when the tablecloth is pulled rapidly rather than slowly. Pulling the tablecloth slowly would increase the time over which the frictional force acts, causing a greater chance for the dishes to be affected by the force and potentially get disturbed or toppled. A rapid pull reduces the duration of the force acting on the dishes, allowing them to maintain their state of motion (or rest) due to inertia and minimizing the likelihood of disruption.
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Consider circle Y with radius 3 m and central angle XYZ measuring 70°.
Circle Y is shown. Line segments Y Z and Y X are radii with lengths of 3 meters. Angle Z Y X is 70 degrees.
What is the approximate length of minor arc XZ? Round to the nearest tenth of a meter.
1.8 meters
3.7 meters
15.2 meters
18.8 meters
Answer:
3.7
Step-by-step explanation:
The lenght of an arc with a radius of 3m and substended angle of 70 degrees is 3.7meters
How to calculate the length of an arcThe length of an arc is expressed as:
L = r theta
Given the following parameters
r = 3m
theta = 70 degrees = 70π/180
L = 3(70π/180)
L = 3.7 metres
Hence the lenght of an arc is 3.7meters
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