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Maths Polynomials Class 10 Picture-based MCQ Questions

Picture-based MCQ Quiz · Class 10 · Maths · CBSE

Preparing for CBSE

Chapter 2 Class 10 Polynomials | 17 questions | about 13 minutes

Practise Polynomials Class 10 with Teachoo's Picture-based MCQ Quiz (Class 10 · Maths · CBSE). Practise these questions in a free interactive quiz with answer feedback.

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Question 1 of 17
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Question 1 of 17
NCERT Exemplar
Which of the following is not the graph of a quadratic polynomial?
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Question 2 of 17
Basketball and soccer
Basketball and soccer
Basketball and soccer are played with a spherical ball. Even though an athlete dribbles the ball in both sports, a basketball player uses his hands and a soccer player uses his feet. Usually, soccer is played outdoors on a large field and basketball is played indoor on a court made out of wood. The projectile (path traced) of soccer ball and basketball are in the form of parabola representing quadratic polynomial.
The shape of the path traced shown is
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Question 3 of 17
Basketball and soccer
Basketball and soccer
Basketball and soccer are played with a spherical ball. Even though an athlete dribbles the ball in both sports, a basketball player uses his hands and a soccer player uses his feet. Usually, soccer is played outdoors on a large field and basketball is played indoor on a court made out of wood. The projectile (path traced) of soccer ball and basketball are in the form of parabola representing quadratic polynomial.
The graph of parabola opens upwards, if \(\_\_\_\_\)
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Question 4 of 17
Basketball and soccer
Basketball and soccer
Basketball and soccer are played with a spherical ball. Even though an athlete dribbles the ball in both sports, a basketball player uses his hands and a soccer player uses his feet. Usually, soccer is played outdoors on a large field and basketball is played indoor on a court made out of wood. The projectile (path traced) of soccer ball and basketball are in the form of parabola representing quadratic polynomial.
Observe the following graph and answer
In the above graph, how many zeroes are there for the polynomial?
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Question 5 of 17
Basketball and soccer
Basketball and soccer
Basketball and soccer are played with a spherical ball. Even though an athlete dribbles the ball in both sports, a basketball player uses his hands and a soccer player uses his feet. Usually, soccer is played outdoors on a large field and basketball is played indoor on a court made out of wood. The projectile (path traced) of soccer ball and basketball are in the form of parabola representing quadratic polynomial.
The three zeroes in the above shown graph are
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Question 6 of 17
Basketball and soccer
Basketball and soccer
Basketball and soccer are played with a spherical ball. Even though an athlete dribbles the ball in both sports, a basketball player uses his hands and a soccer player uses his feet. Usually, soccer is played outdoors on a large field and basketball is played indoor on a court made out of wood. The projectile (path traced) of soccer ball and basketball are in the form of parabola representing quadratic polynomial.
What will be the expression of the polynomial?
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Question 7 of 17
An asana is
An asana is
An asana is a body posture, originally and still a general term for a sitting meditation pose, and later extended in hatha yoga and modern yoga as exercise, to any type of pose or position, adding reclining, standing, inverted, twisting, and balancing poses. In the figure, one can observe that poses can be related to representation of quadratic polynomial.
The shape of the poses shown is
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Question 8 of 17
An asana is
An asana is
An asana is a body posture, originally and still a general term for a sitting meditation pose, and later extended in hatha yoga and modern yoga as exercise, to any type of pose or position, adding reclining, standing, inverted, twisting, and balancing poses. In the figure, one can observe that poses can be related to representation of quadratic polynomial.
2. The graph of parabola opens downwards, if \(\_\_\_\_\)
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Question 9 of 17
An asana is
An asana is
An asana is a body posture, originally and still a general term for a sitting meditation pose, and later extended in hatha yoga and modern yoga as exercise, to any type of pose or position, adding reclining, standing, inverted, twisting, and balancing poses. In the figure, one can observe that poses can be related to representation of quadratic polynomial.
In the graph, how many zeroes are there for the polynomial?
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Question 10 of 17
An asana is
An asana is
An asana is a body posture, originally and still a general term for a sitting meditation pose, and later extended in hatha yoga and modern yoga as exercise, to any type of pose or position, adding reclining, standing, inverted, twisting, and balancing poses. In the figure, one can observe that poses can be related to representation of quadratic polynomial.
The two zeroes in the above shown graph are
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Question 11 of 17
An asana is
An asana is
An asana is a body posture, originally and still a general term for a sitting meditation pose, and later extended in hatha yoga and modern yoga as exercise, to any type of pose or position, adding reclining, standing, inverted, twisting, and balancing poses. In the figure, one can observe that poses can be related to representation of quadratic polynomial.
The zeroes of the quadratic polynomial \(4 \sqrt{3} x^2+5 x-2 \sqrt{3}\) are
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Question 12 of 17
CBSE Board Exam 2021
In figure, the graph of a polynomial \(\mathrm{P}(\mathrm{x})\) is shown. The number of zeroes of \(\mathrm{P}(\mathrm{x})\) is
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Question 13 of 17
For a linear
For a linear
For a linear polynomial \(k x+c, k \neq 0\), the graph of \(y=k x+c\) is a straight line which intersects the X -axis at exactly one point, namely, \(\left(\frac{-c}{k}, 0\right)\), Therefore, the linear polynomial \(k x+c, k \neq 0\), has exactly one zero, namely, the X-coordinate of the point where the graph of \(y=k x+c\) intersects the \(x\)-axis.
Give answer the following questions:
If a linear polynomial is \(2 x+3\), then the zero of \(2 x+3\) is:
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Question 14 of 17
For a linear
For a linear
For a linear polynomial \(k x+c, k \neq 0\), the graph of \(y=k x+c\) is a straight line which intersects the X -axis at exactly one point, namely, \(\left(\frac{-c}{k}, 0\right)\), Therefore, the linear polynomial \(k x+c, k \neq 0\), has exactly one zero, namely, the X-coordinate of the point where the graph of \(y=k x+c\) intersects the \(x\)-axis.
Give answer the following questions:
2. The graph of \(y=p(x)\) is given in figure below for some polynomial \(p(x)\). The number of zero/zeroes of \(p(x)\) is/are:
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Question 15 of 17
For a linear
For a linear
For a linear polynomial \(k x+c, k \neq 0\), the graph of \(y=k x+c\) is a straight line which intersects the X -axis at exactly one point, namely, \(\left(\frac{-c}{k}, 0\right)\), Therefore, the linear polynomial \(k x+c, k \neq 0\), has exactly one zero, namely, the X-coordinate of the point where the graph of \(y=k x+c\) intersects the \(x\)-axis.
Give answer the following questions:
If \(\alpha\) and \(\beta\) are the zeroes of the quadratic polynomial \(\mathrm{x}^2-5 \mathrm{x}+\mathrm{k}\) such that \(\alpha-\beta=1\), then the value of k is:
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Question 16 of 17
For a linear
For a linear
For a linear polynomial \(k x+c, k \neq 0\), the graph of \(y=k x+c\) is a straight line which intersects the X -axis at exactly one point, namely, \(\left(\frac{-c}{k}, 0\right)\), Therefore, the linear polynomial \(k x+c, k \neq 0\), has exactly one zero, namely, the X-coordinate of the point where the graph of \(y=k x+c\) intersects the \(x\)-axis.
Give answer the following questions:
If \(\alpha\) and \(\beta\) are the zeroes of the quadratic polynomial \(\mathrm{p}(\mathrm{x})=4 \mathrm{x}^2+5 \mathrm{x}+\) 1 , then the product of zeroes is:
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Question 17 of 17
For a linear
For a linear
For a linear polynomial \(k x+c, k \neq 0\), the graph of \(y=k x+c\) is a straight line which intersects the X -axis at exactly one point, namely, \(\left(\frac{-c}{k}, 0\right)\), Therefore, the linear polynomial \(k x+c, k \neq 0\), has exactly one zero, namely, the X-coordinate of the point where the graph of \(y=k x+c\) intersects the \(x\)-axis.
Give answer the following questions:
If the product of the zeroes of the quadratic polynomial \(p(x)=a x^2- 6 x-6\) is 4 , then the value of \(a\) is:
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