calculus integrals
DESCRIPTION
breif of the calculas equations and principlesTRANSCRIPT
RIGHT TRIANGLE DEFINITION
UNIT CIRCLE DEFINITION
TRIG FUNCTIONS DOMAIN
TRIG FUNCTIONS RANGE
TRIG FUNCTIONS PERIOD
INVERSE TRIG FUNCTION NOTATION
INVERSE TRIG FUNCTION RANGE
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TRIGONOMETRY
DEFINITION
INVERSE TRIG DOMAIN
FRUSTUM OF A CONE
SQUARE RECTANGLE CIRCLE
TRIANGLE
CIRCULAR RING SPHERE
CUBE
RECTANGULAR BOX
CYLINDER
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CIRCULAR SECTOR
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TRAPEZOID
PYTHAGOREAN THEOREM
RIGHT CIRCULAR CONE
GEOMETRY
SHAPES AND SOLIDS
PARALLELOGRAM
TANGENT IDENTITIES
RECIPROCAL IDENTITIES
PYTHAGOREAN IDENTITIES
IDENTITIES
PERIODIC IDENTITIES
IDENTITIES
EVEN/ODD IDENTITIES
IDENTITIES
DOUBLE ANGLE IDENTITIES
HALF ANGLE IDENTITIES
ITIES
TRIGONOMETRY
SUM/DIFFERENCES IDENTITIES
PRODUCT TO SUM IDENTITIES
SUM TO PRODUCT IDENTITIES
COFUNCTION IDENTITIES
RIGHT TRIANGLE DEFINITION
UNIT CIRCLE DEFINITION
Trig Functions Domain
TRIG FUNCTIONS RANGE
TRIG FUNCTIONS PERIOD
INVERSE TRIG FUNCTION NOTATION
INVERSE TRIG FUNCTION RANGE
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TRIGONOMETRY
DEFINITION
INVERSE TRIG DOMAIN
LAW OF SINES
LAW OF COSINES
LAW OF TANGENTS
MOLLWEIDE’S FORMULA
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LAWS AND IDENTITIES
ARITHMETIC PROPERTIES
ASSOCIATIVE
COMMUTATIVE
DISTRIBUTIVE
ARITHMETIC OPERATIONS EXAMPLES
EXPONENT PROPERTIES
PROPERTIES OF INEQUALITIES
PROPERTIES OF COMPLEX NUMBERS
ABSOLUTE VALUE
LOGARITHM PROPERTIES
QUADRATIC EQUATION
For the equation
RADICAL PROPERTIES
COMMON FACTORING EXAMPLES
COMPLETING THE SQUARE
1. Divide by the coefficient a.
2. Move the constant to the other side.
3. Take half of the coefficient b/a, square
it and add it to both sides.
4. Factor the left side of the equation.
5. Use the square root property.
6. Solve for x.
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ALGEBRA
PROPERTIES
where and
INTEGRATION BY SUBSTITUTION
COMMON INTEGRALS
or
INTEGRATION BY PARTS
INTEGRATION PROPERTIES
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Left-hand and right-hand rectangle approximations
Midpoint Rule
Trapezoid Rule
APPROXIMATING DEFINITE INTEGRALS
APPROXIMATION BY SIMPSON RULE FOR EVEN N
CALCULUS
INTEGRALS
EXPRESSION EVALUATION
SUBSTITUTION
IDENTITY USED
EXPRESSION
TRIGNOMETRIC SUBSTITUTION
DEFINITE INTEGRAL DEFINITION
where
and
FUNDAMENTAL THEOREM OF CALCULUS
where f is continuous on [a,b] and