...The relationship was e^(R/L)t that comes from originally the differential equation of L(di/dt) + Ri = sin(2t), and this is around current I, inductance coils, and R for the resistance, and there is (di/dt) + Ri/L = 1/L[sin(2t)], and there there is the integrating factor e^integral(R/L)t[Sin(2t)]... (read more)
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I graduated from the University of Maryland/Baltimore where I earned a Bachelor of Science degree in Mathematics . I have several years of volunteer tutoring experience in various mathematical fields, physics and chemistry. I scored "800" on my math SAT and can help your student prepare for SAT and... (read more)