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Partial fractions
A + B, A + B + C, A + ( Bx + C), (Ax + B) + (Cx + D)
How to find the determinant
Times the number diagonally then subtract them
Multiplicative inverse
Multiply them, row then column. You will get [1, 0/ 0, 1) . They’re inverse because you switch the top left with bottom right and make switch the signs of the rest of the members
Cramers rule
1- a1 + b1 = c1 / a2 + b2 = c2. 2- D = A1 B1/ A2 B2 then find determinant of D 3- DX = C1 , Y1 / C2 , Y2 4- DY = X1, C1 / X2 , C2 5- X = DX/D , Y= DY/D
Ellipse
Positive in between, c² = a² - b², horizontal if bigger number under x, a is bigger
Hyperbola
Negative in between, c² = a² + b², horizontal if x positive, a is first
Parabola
Y² = 4px is horizontal, x² = 4px is vertical
Arithmetic formula
An = a1 + (n-1)d
Arithmetic sum
An = n/2(a1+an)
Geometric sequence
An = a1xr^(n-1)
Geometric sum
Sn = a1(1-r^n)/1-r
Binomial theorem and combinations
N!/r!(n-r)!
Permutation
N!/(n-r)!
How to expand binomial
Use Pascal’s triangle for the coefficients
Finding center
Under x = h term, under y = k term, be careful
Where do you draw the rectangle in hyperbola
Around the endpoint b and the vertices