Mathematics · JEE

Co-ordinate of the centroid, orthocentre and circumcentre of a triangle MCQs for JEE

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Co-ordinate of the centroid, orthocentre and circumcentre of a triangle JEE MCQs on Goodmarks include 18+ multiple-choice questions with correct answers and step-by-step solutions. Attempt free samples below or unlock the full bank with Pro.

Master Co-ordinate of the centroid, orthocentre and circumcentre of a triangle through exam-style multiple-choice questions. This page features 18+ JEE MCQs covering Co-ordinate of the centroid, orthocentre and circumcentre of a triangle, each with verified answers and clear explanations.

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Q1MathsUnit 10: Co-ordinate Geometry
PP is any point on the circumcircle of ABC\triangle A B C other than the vertices. HH is the orthocenter of ABC,M\triangle A B C, M is the mid- point of PH\boldsymbol{P H} and D\boldsymbol{D} is the mid-point of BC.B C . Then
Q2MathsUnit 10: Co-ordinate Geometry
If the midpoints of the sides of an equilateral triangle are connected, then they divide it into four triangles all of which are
Q3MathsUnit 10: Co-ordinate Geometry
D, EE and FF are the mid-point of sides BCB C CA and ABA B of ABC,\triangle A B C, then area ABC\triangle A B C area DEF=\triangle \mathrm{DEF}=
Q4MathsUnit 10: Co-ordinate Geometry
In a triangle ABC,A B C, a line PQP Q is drawn parallel to BCB C, points PP, Q being on ABA B and ACA C respectively. If AB=3APA B=3 A P then what is the ratio of the area of triangle APQA P Q to the area of triangle ABC?A B C ?
Q5MathsUnit 10: Co-ordinate Geometry
ABC\triangle A B C is an isosceles triangle with AB=AC.A B=A C . Then the line of symmetry for the ABC\triangle A B C will be: This question has multiple correct options
Q6MathsUnit 10: Co-ordinate Geometry
If the area of two similar triangles are equal, then they are
Q7MathsUnit 10: Co-ordinate Geometry
The sides of a triangle ABCA B C are positive integers. The smallest side has length l.l . What of the following statements is true?
Q8MathsUnit 10: Co-ordinate Geometry
In a ABC,\triangle A B C, perpendicular ADA D from AA on BCB C meets BCB C at D.D . If BD=8cmB D=8 \mathrm{cm} DC=2cmD C=2 \mathrm{cm} and AD=4cm,A D=4 \mathrm{cm}, then

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