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  • ABCD is a square. The diagonals AC BD cut at E. From B a . . . - Socratic
    ABCD is a square The diagonals AC BD cut at E From B a perpendicular is drawn to the bisector of _DCEand it cuts AC atP and DC at Q Can you prove that DQ = 2PE?
  • Line QR contains (2, 8) and (3, 10) Line ST contains points . . . - Socratic
    For finding whether lines QR and ST are parallel or perpendicular, what we need is ti find their slopes If slopes are equal , lines are parallel and if product of slopes is -1, they are perpendicular
  • In the figure AB is the diameter of the circle. PQ, RS are . . .
    In the figure AB is the diameter of the circle PQ, RS are perpendicular to AB Also PQ = √18cm, RS = √14cm Find the diameter of this semicircle? Draw a
  • Equations of Perpendicular Lines Questions and Videos - Socratic
    What is the relationship between equations of perpendicular lines? How do you determine if a line is perpendicular, parallel, or neither? How do you find the equation of the line perpendicular to the line #y=5# and passing through # (5, 4)#? What is the slope that is perpendicular to #2x+8y=9#?
  • How can torque be calculated? - Socratic
    In a two-dimensional setting, torque is simply give as the product between a force and a position vector which is perpendicular to the force (Or also the component of a force vector perpendicular to a given force vector)
  • A triangle has corners at (2 , 2 ), ( 5, 6 ), and ( 1, 4 . . . - Socratic
    A triangle has corners at (2, 2), ( 5, 6 ), and ( 1, 4 )# What are the endpoints and lengths of the triangle's perpendicular bisectors? Geometry Special Properties and Parts of Triangles Perpendicular Bisectors
  • What is the equation of the line that is normal to
    A normal line is a straight line perpendicular to a tangent line Since perpendicular lines have opposite reciprocal slopes, the way we find a normal line is to find the slope of a tangent line and then do the opposite reciprocal stuff
  • An object with a mass of 12 kg is on a plane with an incline of - pi 6 . . .
    Use a force vector diagram and trigonometry to find the forces parallel and perpendicular to the plane, generated by the object Then by using: text{Coefficient of friction} = (text{pushing force} - text{force parallel to plane}) text{force perpendicular to plane} you should find : mu_(static) =0 66 and mu_(text{kinetic}) =0 65 Use a force vector diagram and trigonometry to find the forces
  • Calculating Volume using Integrals - Socratic
    The base of a solid is the region in the first quadrant enclosed by the graph of #y= 2- (x^2)# and the coordinate axes If every cross section of the solid perpendicular to the y-axis is a square, how do you find the volume of the solid?
  • Question #3177e - Socratic
    The line perpendicular to 3x + 9y = 0 has the equation y = 3x 3x +9y = 0 Putting this into the form y = mx + c we get: y = −x 3 So m = − 1 3 If two lines A and B are perpendicular then gradient of B = -1 gradient of A So gradient of B −1 − 1 3 = 3 So the perpendicular line has the equation y = 3x Should really be under Algebra but there you go





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