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Maths Group11

Maths Group11

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The main purpose of this channel is to: 1. Print various Maths questions. 2. Publishing various books. 3. Print various short notes. Share it with your friends! Hirriyyoota keessaniif share godha!

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If the area of the triangle with vertices (-2, 0), (2, 0) and (0, k) is 8 sq. Units, then what is the positive value of k?
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If the determinate of the given matrix is zero then the matrix is:
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✍️For all students ✍️If you get different worksheets and Entrance questions (2008-2016) ✍️Teacher Guide and textbooks ✍️Daily practice questions on ➡️Biology ↗️Chemistry ↗️Physics ↗️Mathematics ↗️ English Jion our telegram channel https://t.me/EjereeAcademy https://t.me/EjereeAcademy https://t.me/EjereeAcademy

Let A and B be 2 × 2 matrices with det(A) = 3 and det(B) = 2. Then what is the value of det(2AB)?
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+9
Extreme series Exam Book 2002-2010.pdf247.70 MB

Symmetry of the graph of rational functions. There are only two symmetry of a rational functions. These are: 1. Even Symmetry (y-axis symmetry): A rational function  f(x)  is symmetric about the y-axis if  f(-x) = f(x)  for all  x  in the domain of the function. This means that the graph of the function will look the same on both sides of the y-axis. 2. Odd Symmetry (origin symmetry): A rational function  f(x)  is symmetric about the origin if  f(-x) = -f(x)  for all  x  in the domain of the function. This means that if you rotate the graph 180 degrees around the origin, it will look the same. Rational functions cannot have symmetry about the x-axis, because that would violate the definition of a function (each input must correspond to exactly one output). 👇👇👇👇👇👇 @maths_group11 @maths_group11

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A very important note about the symmetric of the graph of rational functions. After the note, you don't miss any questions about it. Coming soon...

True. Rational functions can exhibit two types of symmetry: 1. Even Symmetry (y-axis symmetry): A rational function  f(x)  is symmetric about the y-axis if  f(-x) = f(x)  for all  x  in the domain of the function. This means that the graph of the function will look the same on both sides of the y-axis. 2. Odd Symmetry (origin symmetry): A rational function  f(x)  is symmetric about the origin if  f(-x) = -f(x)  for all  x  in the domain of the function. This means that if you rotate the graph 180 degrees around the origin, it will look the same. Rational functions cannot have symmetry about the x-axis, as mentioned previously, because that would violate the definition of a function (each input must correspond to exactly one output). So, the statement is True: any rational function can only have symmetry about the y-axis or the origin.

If the given rational function is odd function then which of the following is true about the graph of the function?
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Chemistry work sheet for grade 12 students. From grade 11 unit 1 - 6 and from grade 12 unit 1&2. This work sheet contains 150 multiple choice questions.

Which of the following organ is a bean-shaped organ that is located in the upper abdominal cavity? A. Lung B. Liver C. Kidney D. Heart Write your answer under the comment! 🙏

All zero matrices can be diagonal matrices.
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The total cost (in Birr) of producing x iron sheets per day is C(x) = 1000+100x - 0.5x², 0 ≤ x ≤ 100, what is the marginal (rate of change) of cost at production level of 80 iron sheet?
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I always __________ English language.
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Grade 12 solved problems on introduction to calculus

SAT Entrance (2003-2014/15)

What is the area of triangle with vertices A(0,5), B(0,0) and C(5,0)?
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+5
📁History unit 1-3 🔘Grade 11