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Let a line y = mx (m > 0) intersect the parabola y2 = x at a point P, other than the origin. Let the tangent to it at P meet the x-axis at the point Q. If area (ΔOPQ) = 4 sq. units, then m is equal to ________.
    Correct answer is '.50'. Can you explain this answer?
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    Let a line y = mx (m > 0) intersect the parabola y2 = x at a point ...

    Tangent at point P(t) is:

    ∴ Area of ΔOPQ = 
    ⇒ |t3| = 64
    ⇒ t = 4
    Now, m = 
    = .50
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    Let a line y = mx (m > 0) intersect the parabola y2 = x at a point ...
    Is a constant) intersect the x-axis at the point (a, 0). Then the slope of the line is given by m = 0/a = 0. Since the slope is 0, the line is a horizontal line parallel to the x-axis.
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    Let a line y = mx (m > 0) intersect the parabola y2 = x at a point P, other than the origin. Let the tangent to it at P meet the x-axis at the point Q. If area (ΔOPQ) = 4 sq. units, then m is equal to ________.Correct answer is '.50'. Can you explain this answer?
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    Let a line y = mx (m > 0) intersect the parabola y2 = x at a point P, other than the origin. Let the tangent to it at P meet the x-axis at the point Q. If area (ΔOPQ) = 4 sq. units, then m is equal to ________.Correct answer is '.50'. Can you explain this answer? for JEE 2024 is part of JEE preparation. The Question and answers have been prepared according to the JEE exam syllabus. Information about Let a line y = mx (m > 0) intersect the parabola y2 = x at a point P, other than the origin. Let the tangent to it at P meet the x-axis at the point Q. If area (ΔOPQ) = 4 sq. units, then m is equal to ________.Correct answer is '.50'. Can you explain this answer? covers all topics & solutions for JEE 2024 Exam. Find important definitions, questions, meanings, examples, exercises and tests below for Let a line y = mx (m > 0) intersect the parabola y2 = x at a point P, other than the origin. Let the tangent to it at P meet the x-axis at the point Q. If area (ΔOPQ) = 4 sq. units, then m is equal to ________.Correct answer is '.50'. Can you explain this answer?.
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