JEE Mathematics Application of Integrals MCQs

Refer to JEE Mathematics Application of Integrals MCQs provided below available for download in Pdf. The MCQ Questions for Full Syllabus Mathematics with answers are aligned as per the latest syllabus and exam pattern suggested by JEE (Main), NCERT and KVS. Multiple Choice Questions for Application of Integrals are an important part of exams for Full Syllabus Mathematics and if practiced properly can help you to improve your understanding and get higher marks. Refer to more Chapter-wise MCQs for JEE (Main) Full Syllabus Mathematics and also download more latest study material for all subjects

MCQ for Full Syllabus Mathematics Application of Integrals

Full Syllabus Mathematics students should refer to the following multiple-choice questions with answers for Application of Integrals in Full Syllabus.

Application of Integrals MCQ Questions Full Syllabus Mathematics with Answers

 

 

Question:

  • a)

  • b)

  • c)

  • d) 0

Answer:

 

Question:

  • a) None of these
  • b) 64/9 sq. unit
  • c) 56/9 sq. unit
  • d) 8 sq. unit

Answer: None of these

 

Question: The area bounded by the curve y = x3 and x – axis between two ordinates x = 1to x = 2 is equal to

  • a) 15/4 sq. unit
  • b) 15/2 sq. unit
  • c) 17/2 sq. unit
  • d) 17/4 sq. unit

Answer: 15/4 sq. unit

 

Question: The area bounded by curve y2 = x , line y = 4 and y – axis is

  • a) 64/3
  • b) 16/3
  • c) 7√2
  • d) None of these

Answer: 64/3

 

Question: The area bounded by the circle x2 + y2 = 4, line x = √3y and x - axis lying in the first quadrant, is

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question:

  • a) None of these
  • b)

  • c)

  • d) 1/4

Answer: None of these

 

Question: The area of the curve xy2 = a2 (a - x) bounded by y - axis is

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question: The area between the parabola y2 = 4ax and x2 = 8ay is

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question:

  • a) 1/3
  • b) 5/3
  • c) 1/6
  • d) 5/6

Answer: 1/3

 

Question:

  • a)

  • b)

  • c)

  • d)

Answer:

 

More Questions..............................

 

Question: The area bounded by the curves y = √x, 2y + 3 = x and x - axis in the 1st quadrant is

  • a) 9
  • b) 36
  • c) 27/4
  • d) 18

Answer: 9

 

Question: The area bounded by f (x) = x2, 0 ≤ x ≤1,g (x) =-x+2,1≤ x ≤ 2 and x - axis is:

  • a) none of these
  • b) 4/3
  • c) 3/2
  • d) 8/3

Answer: none of these

 

Question: The area cut off from parabola y2 = px by the line y = px is:

  • a) 1/6p
  • b) p3/3
  • c) p/6
  • d) None of these

Answer: 1/6p

 

Question: The ratio in which x-axis divide the area of the region bounded by the parabola y = 4x – x2 and y = x2 – x is :

  • a) 121/4
  • b) 12/5
  • c) 52/3
  • d) 15/4

Answer: 121/4

 

Question: Area bounded by parabola y2 = x and straight line 2y = x is:

  • a) 4/3
  • b) 1
  • c) 2/3
  • d) 1/3

Answer: 4/3

 

Question:

  • a)

  • b)

  • c)

  • d) 0

Answer:

 

Question:

  • a) None of these
  • b) 64/9 sq. unit
  • c) 56/9 sq. unit
  • d) 8 sq. unit

Answer: None of these

 

Question: The area bounded by the curve y = x3 and x – axis between two ordinates x = 1to x = 2 is equal to

  • a) 15/4 sq. unit
  • b) 15/2 sq. unit
  • c) 17/2 sq. unit
  • d) 17/4 sq. unit

Answer: 15/4 sq. unit

 

Question: The area bounded by curve y2 = x , line y = 4 and y – axis is

  • a) 64/3
  • b) 16/3
  • c) 7√2
  • d) None of these

Answer: 64/3

 

Question: The area bounded by the circle x2 + y2 = 4, line x = √3y and x - axis lying in the first quadrant, is

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question:

  • a) None of these
  • b)

  • c)

  • d) 1/4

Answer: None of these

 

Question: The area of the curve xy2 = a2 (a - x) bounded by y - axis is

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question: The area between the parabola y2 = 4ax and x2 = 8ay is

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question:

  • a) 1/3
  • b) 5/3
  • c) 1/6
  • d) 5/6

Answer: 1/3

 

Question:

  • a)

  • b)

  • c)

  • d)

Answer:

 

Question: The area bounded by the curves y = √x, 2y + 3 = x and x - axis in the 1st quadrant is

  • a) 9
  • b) 36
  • c) 27/4
  • d) 18

Answer: 9

 

Question: The area bounded by f (x) = x2, 0 ≤ x ≤1,g (x) =-x+2,1≤ x ≤ 2 and x - axis is:

  • a) none of these
  • b) 4/3
  • c) 3/2
  • d) 8/3

Answer: none of these

 

Question: The area cut off from parabola y2 = px by the line y = px is:

  • a) 1/6p
  • b) p3/3
  • c) p/6
  • d) None of these

Answer: 1/6p

 

Question: The ratio in which x-axis divide the area of the region bounded by the parabola y = 4x – x2 and y = x2 – x is :

  • a) 121/4
  • b) 12/5
  • c) 52/3
  • d) 15/4

Answer: 121/4

 

Question: Area bounded by parabola y2 = x and straight line 2y = x is:

  • a) 4/3
  • b) 1
  • c) 2/3
  • d) 1/3

Answer: 4/3

MCQs for Mathematics JEE (Main) Full Syllabus Application of Integrals

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Application of Integrals MCQs Mathematics JEE (Main) Full Syllabus

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Application of Integrals JEE (Main) Full Syllabus MCQs Mathematics

Regular MCQs practice helps to gain more practice in solving questions to obtain a more comprehensive understanding of Application of Integrals concepts. MCQs play an important role in developing understanding of Application of Integrals in JEE (Main) Full Syllabus. Students can download and save or print all the MCQs, printable assignments, practice sheets of the above chapter in Full Syllabus Mathematics in Pdf format from studiestoday. You can print or read them online on your computer or mobile or any other device. After solving these you should also refer to Full Syllabus Mathematics MCQ Test for the same chapter

JEE (Main) MCQs Mathematics Full Syllabus Application of Integrals

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Multiple Choice Questions (MCQs) for Application of Integrals Full Syllabus Mathematics are objective-based questions which provide multiple answer options, and students are required to choose the correct answer from the given choices.

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Learning Application of Integrals based MCQs will help students improve their overall understanding of important concepts and topics and help to score well in Full Syllabus Mathematics exams.

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