
Hosted by Ran Chen, EA, CFP® · EN

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - How to break down projectile motion problems into independent horizontal and vertical components. - The critical mistake of using the standard range formula for uneven ground and how to correctly solve for time of flight. - To apply the three fundamental constant acceleration equations found in the NCEES FE Reference Handbook. - How to identify common exam traps, such as incorrectly calculating total flight time or misusing sign conventions for acceleration. - The definition and application of the relative velocity equation for solving kinematics problems involving multiple moving objects. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - That mastering the Free Body Diagram (FBD) is the most critical first step for solving FE statics and dynamics problems; it requires isolating the body and drawing all external forces. - How Newton's First Law (ΣF = 0) provides the basis for the three equilibrium equations (ΣFx = 0, ΣFy = 0, ΣM = 0) used to solve all 2D statics problems. - To apply Newton's Second Law (ΣF = ma) for dynamics problems where the net forces cause acceleration, using the FBD as the starting point. - How to avoid common exam traps by correctly identifying support reactions: a roller has one force, a pin has two forces, and a fixed support has two forces and a moment. - A simple mnemonic for FBDs: I-A-R-E (Isolate, Applied Loads/Reactions, Axes, Equilibrium equations) to ensure a systematic approach. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - The rule of thumb for matching significant figures to input data on the FE Exam. - How to use order-of-magnitude estimates to perform a sanity check and catch decimal errors. - The importance of meticulous unit cancellation to validate your equation setup. - How to spot common exam traps involving numerical precision and mixed unit systems. - A memorable mnemonic, U-S-E (Units, Significant Figures, Estimate), to verify your answers before finalizing. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - The critical difference between pound-mass (lbm) for mass and pound-force (lbf) for force. - Why and when to use the gravitational conversion factor, gc, which is 32.174 lbm·ft/(lbf·s²). - How to correctly apply Newton's Second Law (F=ma) and energy equations (KE, PE) in US Customary units. - The common exam trap involving weight calculations where local gravity (g) is not equal to standard gravity. - Where to find gc in the NCEES FE Reference Handbook and how to spot questions requiring it. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - The critical difference between mean and median and why the FE exam tests this with skewed data. - How to identify whether to use the sample (n-1) or population (N) formula for variance, a common exam trap. - The distinction between standard deviation and variance and why units matter on the exam. - The decision criteria for using a z-statistic versus a t-statistic when calculating confidence intervals. - How to quickly find and apply the correct values, like the z-value of 1.96 for a 95% confidence interval, using the NCEES Reference Handbook. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - How to quickly differentiate between Binomial, Normal, and Poisson distribution problems on the FE exam. - The correct application of the Binomial formula for scenarios with a fixed number of success/failure trials. - How to use the z-score and the NCEES FE Reference Handbook's z-table to solve Normal distribution questions. - The method for solving Poisson distribution problems involving event rates over a specific interval. - How to identify common exam traps, such as questions with "at least/at most" phrasing and problems with mismatched rate intervals. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - How to calculate the magnitude of a 3D vector using its i, j, and k components. - The definition of a unit vector and how to compute it by dividing a vector by its magnitude. - The direct relationship between a unit vector's components and the direction cosines (cosα, cosβ, cosγ). - The essential identity that the sum of the squares of the direction cosines equals one. - Common FE exam traps, such as sign errors, and confusing direction angles with direction cosines. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - How to quickly calculate 2x2 and 3x3 determinants using cofactor expansion as found in the NCEES Handbook. - The critical role of the determinant in finding a matrix inverse and why a determinant of zero means no inverse exists. - The setup and solution of the characteristic equation, det(A − λI) = 0, to find a matrix's eigenvalues. - Why matrix multiplication is not commutative (AB ≠ BA) and how this can be a trick on the exam. - How to efficiently solve systems of linear equations (Ax = b) using your calculator and the concept of the matrix inverse. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - How to solve first-order linear differential equations using the integrating factor method from the NCEES Handbook. - The procedure for solving second-order homogeneous differential equations by finding the roots of the characteristic equation. - The specific solution forms for the three cases of characteristic equation roots: real and distinct, real and repeated, and complex conjugate. - A common exam trap involving the missing 'x' multiplier in the solution for repeated roots. - When to apply Laplace transforms on the FE exam, particularly for problems with discontinuous inputs found in dynamics or circuits. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep

This podcast is made by Ran Chen, who holds an EA license, Insurance and Securities licenses (Series 6, 63, 65), and the CFP® designation. He is passionate about opening access to high-quality exam preparation resources and helping learners prepare more effectively for professional certification exams. In this episode you will learn: - How to properly select 'u' for u-substitution by finding a function whose derivative is also in the integrand. - To apply the LIATE mnemonic (Log, Inverse, Algebraic, Trig, Exponential) to correctly choose 'u' for integration by parts. - The critical exam strategy of always checking the NCEES Reference Handbook for common integral forms before attempting other methods. - Common exam traps like mishandling limits of integration in definite integrals and sign errors in the integration by parts formula. - That a definite integral is fundamentally asking for the net area under a curve between two points. For more free exam prep tools, practice questions, and AI-powered explanations, visit https://open-exam-prep.com/ or YouTube Channel: https://www.youtube.com/@Open-exam-prep