Standards2030

A new vision for K-12 Science Standards
Home Knowledge Base Syllabus
Home
Working on:
K-12 Physics
Select Knowledge Base
Statements
Manage Statements Add/Edit Statement Prerequisite Graph View by Category
Actions
Manage Actions Add/Edit Action Prerequisite Graph View by Category
Learning Goals
Manage Learning Goals Add/Edit Learning Goal View by Category
Categories
Terms Pairs

Edit Learning Goal

Learning Goal ID: 109

Basic Information

Optional. Used for authoritative external numbering systems.
Optional. Lowercase letters, numbers, and hyphens only. Leave blank to auto-generate from label.
Max 1024 characters

New contributions are saved as Draft


Teaching Days

Leave blank to auto-calculate, or enter a custom value to override.

Calculated Breakdown:

Statements: 3 days
Actions: 3 days
Total: 6 days


Statements (What Students Know)

Select the statements (facts/concepts) that comprise this learning goal.

Selected Statement Details:

KinEqn5_dv_minus_at^2
One-dimensional motion with constant acceleration is described by the equation $x_2=x_1 + v_2 (t_2-t_1)-\frac{1}{2} a (t_2-t_1)^2$, where $x_2$ is the position at time $t_2$, $x_1$ is the position at time $t_1$, $v_2$ is the velocity at time $t_2$, and $a$ is the acceleration.


Actions (What Students Can Do)

Select the actions (skills/tasks) that comprise this learning goal.

Selected Action Details:

EvalAlgebraicExpression
Evaluate an expression (which may be the right-hand side of a suitably-solved equation)

SolveLinearInVar
Solve an equation that is linear in a variable to obtain an expression for that variable

SolveQuadraticInVar
Solve an equation that is quadratic in a variable to obtain an expression for that variable


Inherited Categories

Dimensions: 1D

Force and Motion: Kin

GradeBand: 0912

HighestQuantity: InstantaneousAcceleration

MathCourse: Algebra

MathOrExperiment: Math

Mechanics: Kinematics

Quantitativeness: Quantitative

Quantity: Acceleration

Representation: Equation


Cancel
×

Identify Yourself

Before contributing, please enter your name and email. This helps us track edits and give credit.

Your email is never displayed publicly.