Math Placement formulas EXAM PREP
ALREADY PASSED
Quadratic Formula - =x=-b±√(b²-4ac)/2a
Extrema (of a quadratic function), x - =-b/2a
Extrema (of a quadratic function), y - =-b^2+4ac/4a
(-b/2a, - =-b^2+4ac/4a)
1 degree - =pi/180 radians
1 radian - =180/pi degrees
opposite/hypotenuse - =sin
adjacent/hypotenuse - =cos
opposite/adjacent - =tan
hypotenuse/opposite - =csc
hypotenuse/adjacent - =sec
adjacent/opposite - =cot
Pythagorean identity (sin and cos) - =sin^2(x)+cos^2(x)=1
, Pythagorean identity (tan and sec) - =1+tan^2(x)=sec^2(x)
Pythagorean identity (cot and csc) - =cot^2(x)+1=csc^2(x)
1/sin(x) - =csc(x)
1/cos(x) - =sec(x)
1/tan(x) - =cot(x)
sin(x)/cos(x) - =tan(x)
cos(x)/sin(x) - =cot(x)
sin(-x) - =-sin(x)
cos(-x) - =cos(x)
tan(-x) - =-tan(x)
sin(pi/2 - x) - =cos(x)
cos(pi/2 - x) - =sin(x)
tan(pi/2 - x) - =cot(x)
cot(pi/2 - x) - =tan(x)
ALREADY PASSED
Quadratic Formula - =x=-b±√(b²-4ac)/2a
Extrema (of a quadratic function), x - =-b/2a
Extrema (of a quadratic function), y - =-b^2+4ac/4a
(-b/2a, - =-b^2+4ac/4a)
1 degree - =pi/180 radians
1 radian - =180/pi degrees
opposite/hypotenuse - =sin
adjacent/hypotenuse - =cos
opposite/adjacent - =tan
hypotenuse/opposite - =csc
hypotenuse/adjacent - =sec
adjacent/opposite - =cot
Pythagorean identity (sin and cos) - =sin^2(x)+cos^2(x)=1
, Pythagorean identity (tan and sec) - =1+tan^2(x)=sec^2(x)
Pythagorean identity (cot and csc) - =cot^2(x)+1=csc^2(x)
1/sin(x) - =csc(x)
1/cos(x) - =sec(x)
1/tan(x) - =cot(x)
sin(x)/cos(x) - =tan(x)
cos(x)/sin(x) - =cot(x)
sin(-x) - =-sin(x)
cos(-x) - =cos(x)
tan(-x) - =-tan(x)
sin(pi/2 - x) - =cos(x)
cos(pi/2 - x) - =sin(x)
tan(pi/2 - x) - =cot(x)
cot(pi/2 - x) - =tan(x)