a) This is a one-tailed test
b) the decision rule is: Reject H0 when z > 1.645.
c) the value of the test statistic is approximately 2.21.
d) The test statistic is greater than the critical value, we reject the null hypothesis.
e) The p-value is approximately 0.0149.
a. This is a one-tailed test because the alternative hypothesis (H1) specifies a direction (µ > 23).
b. The decision rule depends on the chosen significance level (α) and the alternative hypothesis. Since the alternative hypothesis is µ > 23, we are interested in testing if the sample mean is significantly greater than 23. Therefore, we reject the null hypothesis (H0) when the test statistic (z) is greater than the critical value.
For a significance level of 0.05, the critical value can be obtained from the standard normal distribution table or calculator. In this case, since it is a one-tailed test with a significance level of 0.05, the critical value is 1.645.
So, the decision rule is: Reject H0 when z > 1.645.
c. The value of the test statistic (z) can be calculated using the formula:
z = (sample mean - population mean) / (population standard deviation / √sample size)
In this case:
sample mean = 24
population mean = 23
population standard deviation = 3
sample size = 44
z = (24 - 23) / (3 / √44) = 2.21
Therefore, the value of the test statistic is approximately 2.21.
d. To make a decision regarding H0, we compare the test statistic (2.21) with the critical value (1.645). Since the test statistic is greater than the critical value, we reject the null hypothesis.
e. The p-value is the probability of obtaining a test statistic as extreme as (or more extreme than) the observed value, assuming the null hypothesis is true. In this case, the p-value corresponds to the area under the standard normal distribution curve to the right of the test statistic (2.21).
Using a standard normal distribution table or calculator, we find that the area to the right of 2.21 is approximately 0.0149.
Therefore, the p-value is approximately 0.0149.
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How do I solve for X 2x - 7 = 9
Answer:
x = 8
Step-by-step explanation:
2x - 7 = 9
Add 7 to each side
2x-7+7 = 9+7
2x = 16
Divide each side by 2
2x/2 = 16/2
x = 8
Determine the relationship between the two triangles and whether or not they can be proven to be congruent.
Answer:
The two triangles are related by hypotenuse leg
so the triangles are congruent
======================================================
Explanation:
The square markers indicate we have 90 degree angles. This means the two triangles are right triangles.
The tickmarks tell us which sides correspond and are the same length. The double tickmarked sides are the hypotenuses of each triangle. They are the same length because of the matching tickmarks. The same can be said about the legs marked with single tickmarks.
Based on those tickmarks, and the fact we have right triangles, we can use the hypotenuse leg theorem to prove the triangles are congruent.
The hypotenuse leg theorem only works for right triangles.
Since "hypotenuse leg" is used quite often in geometry, it is abbreviated to "HL".
solve the equation by factoring.
Please help
−14x −45=613 what is x?
Answer:x= -47
Step-by-step explanation:
-14x-45=613
-14x = 658
x = -47
Answer:
x= -47 i'm sure i did it right but tripple check it for me
Step-by-step explanation:
add 45 to both sides
divide both sides by -14
x= -47
Luke bought 2 cupcakes and 3 cookies. Cupcakés and cookies are the same
price. Luke also left a $2 tip. He paid $17 for the cupcakes; cookies and tip. How
much is a cupcake or cookie?
Answer:
Each cupcake or cookie is 3 dollars
Step-by-step explanation:
17 dollars minus the tip is 15
2+3 = 5
15 divided by 5 is 3
Hope this helps! :)
brainliest?
five friends were comparing the height of their dogs. the heights at the shoulders were 400mm, 370mm, 470mm, 330mm and 500mm. what is the standard deviation (nearest integer) of the heights of these dogs?: * a) 60mm b) 400mm c) 70mm d) 414mm e) 2070mm
If the heights of five dogs are 400 mm, 370 mm, 470 mm, 330 mm and 500 mm. Then the standard deviation of the heights of the dogs is:
c) 70 mm
Given:
five friends were comparing the height of their dogs.
the heights at the shoulders were 400mm, 370mm, 470mm, 330mm and 500mm.
we are asked to find out the standard deviation of the heights of these dogs = ?
First find mean :
(400+ 370+470 + 330 + 500)/5
Mean = 2070/5
Mean = 414
standard deviation = √∑(xi - mean)²/N-1
= √(400-414)²+(370-414)²+(470-414)²+(330-414)²+(500-414)²/4
= √(14)²+(-44)²+(56)²+(-84)²+(86)²/4
= √196+1936+3136+7056+7396/4
= √19720/4
= √4930
= 70.21
rounding it to the nearest integer.
= 70 mm
Hence we get the required standard deviation as 70 mm.
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Determine which of the four levels of measurement (nominal, ordinal, interval ratio) is most appropriate Ages of survey respondents. A. Ordinal B. Interval C. Ratio D. Nominal
The most appropriate level of measurement for the Ages of survey respondents would be the interval ratio.
This is because age is a quantitative variable that can be measured on a continuous scale with equal intervals between each value. The nominal level of measurement is used for categorical variables with no inherent order, the ordinal level of measurement is used for variables with a specific order, but the differences between values are not meaningful, and the ratio level of measurement is used for variables with a true zero point and meaningful ratios between values.
Since age can be measured on a continuous scale with a meaningful zero point (birth), the interval ratio is the most appropriate level of measurement. Hence, the answer is B) Interval
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Robert is a high school basketball player. In a particular game, he made some three point shots and some free throws (worth one point each). Robert made a total of 9 shots altogether and scored a total of 23 points. Write a system of equations that could be used to determine the number of three point shots Robert made and the number of free throws he made. Define the variables that you use to write the system.
Answer:
let t = number of three-point shots
let f = number of free throw shots
Step-by-step explanation:
t + f = 9 (he made a total of 9 shots altogether)
3t + 1f = 23 (number of shots multiplied by their point value)
substitution method: t = 9 - f
3(9 - f) + f = 23
27 - 3f + f = 23
-2f = -4
f = 2
find 't': t + 2 = 9
t = 7
The following information should be taken into consideration to answer this item: If the scores of 400 subjects in a psychological scale have been distributed normally with the mean score of 100 and standard deviation of 15: The Z score that equivalent to the raw score 92.5 is.... A.+ 0.5 B. -1.25 C.-0.5 D.-0.25
The Z score that is equivalent to the raw score 92.5 is B. -1.25.
A Z score represents the number of standard deviations a raw score is from the mean in a normal distribution. To calculate the Z score, we use the formula: Z = (X - μ) / σ, where X is the raw score, μ is the mean, and σ is the standard deviation.
Given that the mean score is 100 and the standard deviation is 15, we can calculate the Z score for the raw score 92.5 as follows:
Z = (92.5 - 100) / 15
Z = -7.5 / 15
Z = -0.5
Therefore, the Z score that is equivalent to the raw score 92.5 is -0.5.
The Z score is a useful measure in statistics that allows us to standardize and compare data points across different distributions. It helps us understand the relative position of a data point within a distribution and determine how unusual or typical that data point is compared to others. By calculating the Z score, we can easily determine the percentage of data points that fall below or above a particular value in a normal distribution, which aids in making statistical inferences and drawing conclusions.
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HELP ME PLEASEEE
[WILL GIVE BRAINLIEST TO TOP ANSWER]
Answer:
C) 157 \(cm^3\)
Step-by-step explanation:
\((3.14)5^2*6/3= 157\)\(cm^3\)
Hope this helped! :)
Y-3 = 5(X-2) in standard form
Answer:
5x-y=7
Step-by-step explanation:
y-3=5(x-2)
y-3=5x-10
y=5x-10+3
y=5x-7
5x-y=7
A Cap is discounted at 25% off. The original price is $60.
What is the sales price?
O $40
O $50
O $45
O $30
Answer:
It's 45.
Step-by-step explanation:
Same as the last question :)
1. Shawna spends $3.50 on each meal in the school
cafeteria. Her mom loaded $42 into her account at the start
of the school year. Write an equation to represent, r, the
amount of money remaining in Shawna's lunch account after
she purchases m meals. what is the
slope
y-intercept
equation
proportional or non-proportional:
r = 42 - 3.50m is the equation to represent, r, the amount of money remaining in Shawna's lunch account after she purchases m meals, -3.5 is the slope and 42 is y intercept.
To represent the amount of money remaining in Shawna's lunch account after she purchases m meals, we can use the equation:
r = 42 - 3.50m
r represents the amount of money remaining in Shawna's lunch account.
42 represents the initial amount of money loaded into her account at the start of the school year.
3.50 represents the cost of each meal in the school cafeteria.
m represents the number of meals Shawna has purchased.
Now let's determine the slope and y-intercept of this equation:
The slope represents the rate at which the money in Shawna's account decreases with each meal purchase.
The slope is -3.50, indicating that $3.50 is subtracted from her account for each meal.
The y-intercept represents the initial amount of money in Shawna's account, which is $42.
This is the value of r when m is 0 (before any meals are purchased).
Therefore, the slope is -3.50 and the y-intercept is 42.
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Let k(t)=-11 sin (10 t)+40 . Then the amplitude of k(t) is the period of k(t) is and the maximum value of k(t) is
- The amplitude of k(t) is 11.
- The period of k(t) is π/5.
- The maximum value of k(t) is 29.
Comparing this form to the given function k(t) = -11sin(10t) + 40, we can deduce the following:
To determine the amplitude, period, and maximum value of the function k(t) = -11sin(10t) + 40, we can analyze the properties of the sine function.
The general form of a sine function is f(t) = A * sin(Bt + C) + D, where:
- A represents the amplitude,
- B represents the frequency (inverse of the period),
- C represents a phase shift (horizontal shift),
- D represents a vertical shift.
Amplitude: The amplitude of the sine function is the absolute value of the coefficient A. In this case, the amplitude is |-11| = 11.
Period: The period of a sine function is calculated as 2π divided by the absolute value of the coefficient B. In this case, the period is 2π / |10| = π/5.
Maximum Value: Since the amplitude is 11 and the function is given as k(t) = -11sin(10t) + 40, the maximum value occurs when sin(10t) is at its maximum value of 1. Therefore, the maximum value of k(t) is -11(1) + 40 = 29.
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I need help with solving this question with the elimination method since my teacher didn’t explain lol
Answer:
use photomath .....it'll give u both methods....hope this helped:)))))
please help me out!!!
A trapezoid with short base fourteen centimeters, long base thirty-eight centimeters, height sixteen centimeters, and diagonal side lengths twenty centimeters.
320 square centimeters
608 square centimeters
416 square centimeters
560 square centimeters
Answer:
416 square centimeters
Step-by-step explanation:
Formula for finding area of a trapezoid :
A = 1/2 x (a + b) x h
a and b = parallel sides of the trapezoidh = height of the trapezoidSolving :
A = 1/2 x (38 + 14) x 16A = 8 x 52A = 416 square centimetersAnswer:
416 cm²
Step-by-step explanation:
The figure we are given, is a trapezoid. Let's apply the "area of trapezoid" formula to determine the area of the trapezoid provided.
\(\boxed{\text{Area of trapezoid:} \ \dfrac{a_1 + a_2}{2} h}\)
[Where a₁ and a₂ are the measure of the parallel sides and h is the height]
Let's plug the height and the parallel sides into the formula and simplify it:
\(\text{Area of trapezoid} = \dfrac{38 + 14}{2} \times 16}\)
\(\text{Area of trapezoid} = \dfrac{52}{2} \times 16}\)
\(\text{Area of trapezoid} = 26 \times 16}\)
\(\boxed{\text{Area of trapezoid} = 416 \ \text{cm}^{2}}\)
Therefore, the area of the trapezoid is 416 cm².
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The graph shows a function. Is the function linker or non linear?
Answer:
It is linear since it is a straight line.
6 m ladder is leaning against a wall. The base of the ladder is 1.5 m from the wall. Calculate how high up the wall the ladder reaches
Answer:
5.8 m
Step-by-step explanation:
using formula c^2 = a^2 + b^2
whereas c is length of the ladder
b is the distance from the wall
so a will be the height of the wall the ladder reaches
so 6^2 = a^2 + 1.5^2
36 = a^2 + 2.25
a^2 = 36 - 2.25 = 33.75
x = 5.8 m
Lin is comparing the graph of two functions g and f. The function g
is given by g(x) = f(x - 2). Lin thinks the graph of g will be the same as
the graph of f, translated to the left by 2. Do you agree with Lin? Explain
your reasoning.
Lin is correct in thinking that the graph of g will be the same as the graph of f, translated to the left by 2 units.
The function g(x) = f(x - 2) is obtained by shifting the graph of f to the right by 2 units, which means that the point (a, f(a)) on the graph of f is mapped to the point (a - 2, f(a)) on the graph of g. Therefore, the shape of the graph of f remains the same, but its position is shifted to the right by 2 units to obtain the graph of g.
This can be seen by considering the effect of the transformation on the key features of the graph of f, such as its intercepts, maxima, and minima. For example, if f has a maximum at x = c, then g will have a maximum at x = c + 2. Similarly, if f intersects the x-axis at x = d, then g will intersect the x-axis at x = d + 2.
Therefore, Lin's reasoning is correct, and the graph of g will be the same as the graph of f, translated to the left by 2 units.
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Suppose that a marginal revenue function is given by R (x)=500−12x. It is known that R(11)=474. What is the correct interpretation of this result? Select the correct answer below: a) At a production rate of 11 units, the revenue is decreasing at a rate of 474 . b) At a production rate of 11 units, the revenue is increasing at a rate of 474 . c) The total revenue generated at a production rate of 11 units is 474 . d) None of the above.
The correct interpretation is that the total revenue generated at a production rate of 11 units is $368. The Correct option is:
d) None of the above.
How We Calculated The Total Revenue Generated?The marginal revenue function R(x) represents the additional revenue generated by producing and selling one additional unit of a product. In this case, the marginal revenue function is given by R(x) = 500 - 12x.
The notation R(11) refers to evaluating the marginal revenue function at a production rate of 11 units, which means substituting x = 11 into the function. So, we have R(11) = 500 - 12(11) = 500 - 132 = 368.
The interpretation is that at a production rate of 11 units, the total revenue generated is $368.
This means that by producing and selling 11 units of the product, the company earns $368 in revenue.
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Which equation gives the sum of infinity sigma 6( 1/3) HURRY PLEASE
Answer:
3rd option
Step-by-step explanation:
The sum to infinity of a geometric sequence is
S = \(\frac{a}{1-r}\)
where a is the first term and r the common ratio
The expression inside the summation is
6 \((\frac{1}{3}) ^{n-1}\)
which is in the form of the nth term of a geometric sequence
with a = 6 and r = \(\frac{1}{3}\) , then
S = \(\frac{6}{1-\frac{1}{3} }\) ← expression required
= \(\frac{6}{\frac{2}{3} }\)
= 9
Answer:
C I took the quiz
Step-by-step explanation:
to graph an exponential, you need to plot a few points, and then connect the dots and draw the graph. where do you come up with the values to use in the graph
When graphing an exponential function, a T-chart is commonly used to determine the values. The correct answer is option A.
The T-chart employs positive real numbers since this is the most typical form of exponential function.
Exponential functions are utilized to represent processes that increase or decrease exponentially, as well as to model phenomena in many different disciplines, including science, economics, and engineering.
The exponential function can be represented by the following equation:
\(y=a^x\), where a is the base, x is the exponent, and y is the outcome.
When a is a positive number greater than one, the function is called exponential growth, while when a is a fraction between 0 and 1, the function is called exponential decay.
The T-chart is used to determine the values to use in the graph and connect the dots as required. Positive real numbers are used as the values in the T-chart in order to effectively graph the exponential function.
Therefore, the correct answer is option A.
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Hallar el área lateral de un cilindro que tiene de radio de la base 10 cm y de altura 5 cm.
Answer:
942.48
Step-by-step explanation:
which is the biconditional of the following statement: if a polygon is a triangle, then it has exactly three sides. responses a polygon is a triangle if and only if it has exactly three sides. a polygon is a triangle if and only if it has exactly three sides. if a polygon does not have exactly three sides, then it is not a triangle. if a polygon does not have exactly three sides, then it is not a triangle. if a polygon has exactly three sides, then it is a triangle. if a polygon has exactly three sides, then it is a triangle. a polygon is not a triangle if and only if it does not have three sides
The biconditional statement,
→ If a polygon is a triangle, then the polygon has exactly three sides.
→ If a polygon has exactly three sides then it is a triangle.
Given statement;
If a polygon has three sides, then it is a triangle. If a polygon is a triangle, then it has three sides.
The biconditional of the given statement is,
→ If a polygon is a triangle, then the polygon has exactly three sides.
→ If a polygon has exactly three sides then it is a triangle.
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what is the simplest form of the radical expression sqrt 2+sqrt 5/sqrt 2-sqrt 5
Therefore, the simplest form of the radical expression is (-7 + 2sqrt(10)).
To simplify the expression, we can use the conjugate of the denominator to rationalize the denominator:
(sqrt(2) + sqrt(5)) / (sqrt(2) - sqrt(5)) * (sqrt(2) + sqrt(5)) / (sqrt(2) + sqrt(5))
= (2 + 2sqrt(10) + 5) / (2 - 5)
= (-7 + 2sqrt(10))
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A square piece of paper 10 cm on a side is rolled to form the lateral surface area of a right circulare cylinder and then a top and bottom are added. What is the surface area of the cylinder? Round your final answer to the nearest hundredth if needed. 13) 6+ А Triangle ABC is going to be translated.
The total surface area of the cylinder is approximately 116.28 cm² (rounded to two decimal places).
To find the surface area of the cylinder, we need to first find the height of the cylinder. We know that the circumference of the base of the cylinder is equal to the length of the square paper, which is 10 cm.
The formula for the circumference of a circle is C = 2πr, where C is the circumference and r is the radius. Since we know that the circumference is 10 cm, we can solve for the radius:
10 = 2πr
r = 5/π
Now that we know the radius, we can find the height of the cylinder. The height is equal to the length of the square paper, which is 10 cm.
So, the surface area of the lateral surface of the cylinder is given by:
Lateral Surface Area = 2πrh
= 2π(5/π)(10)
= 100 cm²
The surface area of each end of the cylinder (i.e., top and bottom) is equal to πr². So, the total surface area of both ends is:
Total End Surface Area = 2πr²
= 2π(5/π)²
= 50/π cm²
Therefore, the total surface area of the cylinder is:
Total Surface Area = Lateral Surface Area + Total End Surface Area
= 100 + (50/π)
≈ 116.28 cm² (rounded to two decimal places)
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In your reservoir, you have a production well which flows for 48 hours at 200 STB/day, and then shut-in for 24 hours. The following additional data are given : Pi = 3100 psi Ct = 15x10^-6 psi^-1 Bo = 1.3 bbl/STB ϕ = 15% μ=1.2 cp K = 45 md and h = 60 ft
a-) Calculate the pressure in this production well at 12 hours of shut in
b-) Explain how can you use superposition in time to analyze a pressure build-up test.
a) To calculate the pressure at 12 hours of shut-in:
substitute the given values into the pressure buildup equation and solve for P(t=12).
b) Superposition in time is used in pressure buildup analysis by adding or summing the responses of multiple transient tests to analyze and interpret reservoir behavior and properties.
We have,
a) To calculate the pressure in the production well at 12 hours of a shut-in, we can use the equation for pressure transient analysis during shut-in periods, known as the pressure buildup equation:
P(t) = Pi + (Q / (4πKh)) * log((0.14ϕμCt(t + Δt)) / (Bo(ΔP + Δt)))
Where:
P(t) = Pressure at time t
Pi = Initial reservoir pressure
Q = Flow rate
K = Permeability
h = Reservoir thickness
ϕ = Porosity
μ = Viscosity
Ct = Total compressibility
t = Shut-in time (12 hours)
Δt = Time since the start of the flow period
Bo = Oil formation volume factor
ΔP = Pressure drop during the flow period
Given:
Pi = 3100 psi
Q = 200 STB/day
K = 45 md
h = 60 ft
ϕ = 15%
μ = 1.2 cp
Ct = 15x10^-6 psi^-1
Bo = 1.3 bbl/STB
t = 12 hours
Δt = 48 hours
ΔP = Pi - P(t=Δt) = Pi - (Q / (4πKh)) * log((0.14ϕμCt(Δt + Δt)) / (Bo(ΔP + Δt)))
Substituting the given values into the equation:
ΔP = 3100 - (200 / (4π * 45 * 60)) * log((0.14 * 0.15 * 1.2 * 15x\(10^{-6}\) * (48 + 48)) / (1.3 * (3100 - (200 / (4π * 45 * 60)) * log((0.14 * 0.15 * 1.2 * 15 x \(10^{-6}\) * (48 + 48)) / (1.3 * (0 + 48))))))
After evaluating the equation, we can find the pressure in the production well at 12 hours of shut-in.
b) Superposition in time is a principle used in pressure transient analysis to analyze and interpret pressure build-up tests.
It involves adding or superimposing the responses of multiple transient tests to simulate the pressure behavior of a reservoir.
The principle of superposition states that the response of a reservoir to a series of pressure changes is the sum of the individual responses to each change.
Superposition allows us to combine the information obtained from multiple tests and obtain a more comprehensive understanding of the reservoir's behavior and properties.
It is a powerful technique used in reservoir engineering to optimize production strategies and make informed decisions regarding reservoir management.
Thus,
a) To calculate the pressure at 12 hours of shut-in:
substitute the given values into the pressure buildup equation and solve for P(t=12).
b) Superposition in time is used in pressure buildup analysis by adding or summing the responses of multiple transient tests to analyze and interpret reservoir behavior and properties.
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Heather has a bag of 15 red, 7 orange, 9 yellow, 12 green, 6 blue and 11 purple markers. How many times would you expect Heather to pick a red marker if she picked a marker 180 times?
Answer:
45 times
Step-by-step explanation:
15 red out of 60 total markers
15/60=0.25
180 x 0.25 = 45
Thus, she will pick a red marker 45 times
[RevyBreeze]
If a translation of (x, y) + (x +6, y-10) is applied to
figure ABCD, what are the coordinates of D'?
B
O (-5,-2)
O (1, -12)
(4, -15)
O (-9, 6)
6
5
-32
2
3
х
D
с
The coordinates of the point D of the rectangle after the translation is given by D' ( 1 , -12 )
What is Translation?A translation moves a shape up, down, or from side to side, but it has no effect on its appearance. A transformation is an example of translation. A transformation is a method of changing a shape's size or position. Every point in the shape is translated in the same direction by the same amount.
A translation in the coordinate plane moves every point on a figure a given distance in a given direction. The position of any point (x, y) on the figure changes to (x + a, y + b), where a and b are real numbers.
Given data ,
Let the coordinates of the rectangle be ABCD
Now , the coordinate of the point D be D ( -5 , -2 )
And , the translation rule is ( x , y ) → ( x + 6 , y - 10 )
So , the point after translation be D'
where D' = D ( -5 + 6 , -2 - 10 )
The coordinates of D' = D' ( 1 , -12 )
Hence , the coordinates after translation is D' ( 1 , -12 )
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i really need help please give a simple and plain answer like the exaple in the photo
Answer:
Hi! To find x (the missing angles of the triangles), remember that the angles in a triangle add up to 180 degrees. This means that for each triangle, you can add the two angles given, then subtract that number from 180 to find x. I'll use Triangle 1 as an example:
81 + 84 = 165
180 - 165 = 15
So for Triangle 1, x is equal to 15.
To classify each triangle by angles, remember that an acute triangle has three angles that each measure less than 90 degrees, a right triangle is a triangle with one 90 degree angle, and an obtuse triangle is a triangle with one angle that is greater than 90 degrees. To classify each triangle by sides, remember that scalene triangles have three sides of unequal length, isosceles triangles have two sides of equal length, and equilateral triangles have three sides of equal length.
Keeping all this in mind, here are your answers:
Triangle 1 - 15 acute scalene
Triangle 2 - 120 obtuse scalene
Triangle 3 - 41 right scalene
Triangle 4 - 104 obtuse isosceles
Triangle 5 - 25 right scalene
Triangle 6 - 64 acute scalene
Triangle 7 - 72 acute scalene
Triangle 8 - 32 obtuse scalene
Triangle 9 - 40 right scalene
I hope this helps you! Have a great day. - Mani :)