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Label Description Status Operations
CalcKinEqn1 (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn1 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn1 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn1 (Copy) (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn2 For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Ready Edit
CalcKinEqn2 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn2 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn2 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn2 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn2 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn2 (Copy) (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, final velocity $v_2$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn3 For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Ready Edit
CalcKinEqn3 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn3 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn3 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn3 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn3 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, initial velocity $v_1$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn4 For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and displacement $\Delta x = \left(x_2-x_1\right)$, the student calculates the fourth. Ready Edit
CalcKinEqn4 (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and displacement $\Delta x = \left(x_2-x_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn4 (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and displacement $\Delta x = \left(x_2-x_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn4 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and displacement $\Delta x = \left(x_2-x_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn4 (Copy) (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any three of the initial velocity $v_1$, final velocity $v_2$, acceleration $a$, and displacement $\Delta x = \left(x_2-x_1\right)$, the student calculates the fourth. Draft Edit
CalcKinEqn5 For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Ready Edit
CalcKinEqn5 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn5 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn5 (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn5 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn5 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn5 (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqn5 (Copy) (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given any four of the initial position $x_1$, final position $x_2$, final velocity $v_2$, acceleration $a$, and duration $\Delta t = \left(t_2-t_1\right)$, the student calculates the fifth. Draft Edit
CalcKinEqnAll For an object in one-dimensional motion with constant acceleration, given a sufficient number of the kinematic variables, the student calculates the others. Ready Edit
CalcKinEqnAll (Copy) For an object in one-dimensional motion with constant acceleration, given a sufficient number of the kinematic variables, the student calculates the others. Draft Edit
CalcKinEqnAll (Copy) For an object in one-dimensional motion with constant acceleration, given a sufficient number of the kinematic variables, the student calculates the others. Draft Edit
CalcKinEqnAll (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given a sufficient number of the kinematic variables, the student calculates the others. Draft Edit
CalcKinEqnAll (Copy) (Copy) For an object in one-dimensional motion with constant acceleration, given a sufficient number of the kinematic variables, the student calculates the others. Draft Edit
CalcmgForce Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Ready Edit
CalcmgForce (Copy) Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Draft Edit
CalcmgForce (Copy) Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Draft Edit
CalcmgForce (Copy) (Copy) Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Draft Edit
CalcmgForce (Copy) (Copy) Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Draft Edit
CalcmgForce (Copy) (Copy) Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Draft Edit
CalcmgForce (Copy) (Copy) (Copy) Given the mass of an object at or very near Earth's surface, the student calculates Earth's gravitational force on the object. Draft Edit
CalcMirrorLensImage Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Ready Edit
CalcMirrorLensImage (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
CalcMirrorLensImage (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
CalcMirrorLensImage (Copy) (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
CalcMirrorLensImage (Copy) (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
CalcMirrorLensImage (Copy) (Copy) (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
CalcMirrorLensImage (Copy) (Copy) (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
CalcMirrorLensImage (Copy) (Copy) (Copy) (Copy) Given the object distance and the focal length of the mirror or thin lens, the student calculates the image distance. Draft Edit
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