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4:45
Tangent Line | Implicit Differentiation | Find the tangent line for xy+2=3x^2-y at x=0.
4:32
Continuity of a Function | ε-δ | Prove that for f(x)=x^2, f is uniformly continuous on [0,3].
4:38
Euclid’s Division Lemma | Write the gcd of 15 and 22 as a linear combination of 15 and 22.
6:38
Intersecting, Parallel, & Skew Lines | Do L1 and L2 intersect?
4:33
Epsilon-Delta Limit Proof | Use ε-δ to prove lim (2x^2-7x+3) / (x-3) = 5 .
3:11
Vector Projection | Project the vector [1,2,3] onto the vector [1,1,1].
7:49
Monotone Sequences | (1) Show that {xj} is increasing and bounded above. (2) What is the limit?
4:17
Equation of a Sphere | Find the center and the radius of the sphere x^2+y^2+z^2+4x-6y+2z+6=0
7:12
ε-δ Limit Proof | Use ε-δ definition to prove lim (3x^2-5)=7
4:39
Curvature | Find the curvature of r(t)=[t, 2t^2, 1/3t^3] at the point t=2.
6:33
Uniform Distribution | Compute expectation of the insurance payment and the unreimbursed portion.
7:09
Moment Generating Function | Given the exponential distribution f(x)=3e^-3x find the MGF.
7:55
Conditional Variance | Find Var(X|Y=1) and Find Var(1/X+1| Y is even).
6:17
Lagrange Multipliers | Find the extreme values of f(x,y)=2x^2+y^2 constrained to x^2+y^2=16.
4:29
Torsion | Find the torsion of r(t)=[t, t^2, t^3] as of function of t.
7:58
Part 2 | Continuity of a Function | ϵ-δ | Prove f(x) is continuous at x=3.
7:37
Part 1 | Continuity of a Function | ϵ-δ | Prove the piecewise f(x) is continuous at x=0.
6:20
Motion Vectors | Given r(t) at t=0, find tangent and normal acceleration with velocity and speed.
4:44
Convergence of a Sequence | Prove the sequence bj=(-1)^j does not converge.
6:52
Subgroups | Prove H is a subgroup of G.
5:04
Binomial Expansion | What is the binomial expansion of (2x-3)^5?
4:56
Part 3 | Continuity of a Function | Prove f(x) is discontinuous at x≠0, x≠3
3:41
Spherical Coordinates | Derive the volume of a sphere using triple integrals in spherical coordinate
5:45
Polar Area | Find the area of one leaf of the petal curve r=3sin(3theta).
4:25
Green's Theorem | Evaluate the integral of a field in the region bounded by the rectangle.
5:30
Reduced Echelon Form | 3 x 4 Matrix
2:51
Preimage of a Set | Find preimages for (-9, ∞) and [0, 4)
4:15
Linear Independence | Determine if the columns of matrix A are linearly independent.
4:07
Proof by Induction | Prove 2^2n-1 is divisible by 3.
5:28
Finding the Unit Tangent & Principle Normal Vectors of a Curve
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