Mathematics | Senioritis

John Rhodes
June 21, 2023
Calculus

Mastering Integration By Parts: A Comprehensive Guide For Evaluating Integrals

Integration by Parts uv – int(vdu) Integration by parts is a technique used to evaluate the integral of a product of two functions. Mathematically, it is stated...

John Rhodes
June 21, 2023
Calculus

Mastering The Fundamentals: Cosine And Sine Equations For Trigonometry And Wave Solutions

cos and sin equation cos(x)^2 + sin(x)^2 = 1 Cosine and Sine are two fundamental trigonometric functions that are used to solve problems related to triangles and...

John Rhodes
June 21, 2023
Calculus

Mastering The Vxf = Vxi + Axt Equation For Constant Acceleration In Physics

vxf = vxi + axt velocity as a function of time The equation vxf = vxi + axt represents the relationship between the initial velocity (vxi), final...

John Rhodes
June 21, 2023
Calculus

Master The Equation For Calculating Final Position With Constant Acceleration

xf = xi + 1/2(vxi + vxf)t position as a function of velocity and time The equation given is an equation for calculating the final position (xf)...

John Rhodes
June 21, 2023
Calculus

The Displacement Formula In Physics: Explained With Examples And Derivation.

xf = xi + vxit + 1/2axt² position as a function of time The equation you posted is commonly known as the displacement formula in physics. It...

John Rhodes
June 21, 2023
Calculus

Kinematics: Solving For Final Velocity Using The Vxf² = Vxi² + 2Ax(∆X) Equation

vxf² = vxi² + 2ax(∆x) velocity as a function of position The equation vxf² = vxi² + 2ax(∆x) represents the relationship between the final velocity (vxf), initial...

John Rhodes
June 21, 2023
Calculus

The Relationship Between Velocity And Acceleration: Derivative Calculation Explained.

derivative of velocity with respect to time instantaneous acceleration The derivative of velocity with respect to time is acceleration. Mathematically, if v(t) represents the velocity of an...

John Rhodes
June 21, 2023
Calculus

The Derivative: Calculating Instantaneous Rates Of Change In Math

derivative of x with respect to time instantaneous velocity (can be positive, negative, or 0) The derivative of x with respect to time is commonly denoted by...