Home
Class 12
MATHS
Area of the regionbounded by the curve y...

Area of the regionbounded by the curve `y = "cos" x` between `x = 0` and `x = pi` is

Text Solution

Verified by Experts

The correct Answer is:
2 sq. units.
Promotional Banner

Topper's Solved these Questions

  • APPLICATIONS OF INTEGRALS

    NAGEEN PRAKASHAN ENGLISH|Exercise Exercise 8 B Multiple Choice Questions|10 Videos
  • APPLICATIONS OF INTEGRALS

    NAGEEN PRAKASHAN ENGLISH|Exercise Exercise 8 C Questions For Competitive Examinations|10 Videos
  • APPLICATIONS OF INTEGRALS

    NAGEEN PRAKASHAN ENGLISH|Exercise Miscellaneous Exercise|19 Videos
  • APPLICATIONS OF DERIVATIVES

    NAGEEN PRAKASHAN ENGLISH|Exercise Miscellaneous Exercise|24 Videos
  • Continuity and Differentiability

    NAGEEN PRAKASHAN ENGLISH|Exercise Miscellaneous Exercise|23 Videos

Similar Questions

Explore conceptually related problems

Find the area of the region bounded by the curve y = sin x between x = 0 and x= 2pi .

Find the area bounded by the curve y = cos x between x = 0 and x=2pi .

The area of the region bounded by the curve y = "sin" x between the ordinates x=0 , x=pi/2 and the X-"axis" is

Find the area of that region bounded by the curve y="cos"x, X-axis, x=0 and x=pi .

The area of the region bounded by the curve y=x"sin"x, x-axis, x=0 and x=2pi is :

If f(x) = max {sin x, cos x,1/2}, then the area of the region bounded by the curves y =f(x), x-axis, Y-axis and x=(5pi)/3 is

Find the area of region by the curve y=sinx" between "x=0" and "x=2pi .

Statement-I: The sine and cosine curves intersect infinitely many tmes, bounding regions of equal areas. Statement-II : The area of the figure bounded by the curves y=cos x and y=sin x and the ordinates x = 0 and x=(pi)/(4) is sqrt(2)-1 sq. units. Which of the above statement is correct.

The area bounded by the curves y=cosx and y=sinx between the ordinates x=0 and x=(3pi)/2 is

The ratio of the areas bounded by y=cosx,y=cos2x between x=0 and x=pi//3 and the x-axis is

NAGEEN PRAKASHAN ENGLISH-APPLICATIONS OF INTEGRALS-Exercise 8a
  1. Using intergration, find the area of the region bounded by the curve y...

    Text Solution

    |

  2. Using intergration, find the area of the region bounded by the lines y...

    Text Solution

    |

  3. Area of the regionbounded by the curve y = "cos" x between x = 0 and x...

    Text Solution

    |

  4. Find the area of that region of the parabola y^(2)=4ax which lies betw...

    Text Solution

    |

  5. Find the area of the region bounded by the curve y=x^2 and the line...

    Text Solution

    |

  6. Find the area bounded by the curve y^2=4ax and the lines y=2a and y-ax...

    Text Solution

    |

  7. Find the area of the parabola y^2=4a xbounded by its latus rectum.

    Text Solution

    |

  8. Using integration, find the area of the region bounded by the parabola...

    Text Solution

    |

  9. Find the area enclosed by the parabola 4y=3x^2 and the line 2y=3x+12.

    Text Solution

    |

  10. The area between x=y^2and x = 4is divided into two equal parts by the ...

    Text Solution

    |

  11. Find the area of the region bounded by: the parabola y=x^2 and the li...

    Text Solution

    |

  12. FInd the area bounded by the curves y^2=9xandx^2=9y.

    Text Solution

    |

  13. Using the method of integration find the area of the triangle ABC, ...

    Text Solution

    |

  14. Using integration, find the area of the triangle whose vertices are (1...

    Text Solution

    |

  15. Using integration find the area of the triangular region whose side...

    Text Solution

    |

  16. Find the area of region : {(x,y) : 0 le y le x^(2) + 1, 0 le y le x + ...

    Text Solution

    |

  17. Find the area of the region bounded by the curves y^(2)=x+1 and y^(2)=...

    Text Solution

    |

  18. Find the area of the region bounded by the curves x^(2)+y^(2)=4 and (x...

    Text Solution

    |

  19. Find the smaller area enclosed between linex, if y={x, if x >= 0 and ...

    Text Solution

    |

  20. Find the equation of common tangent of y^(2)=4axandx^(2)=4by.

    Text Solution

    |