+1 Solving-Math-Problems
Page
Home Page
Site Map
Search This Site
Free Math Help
- Submit New Questions
-
Read Answers to
Questions -
Search Answered
Questions - Example Problems by Category
Math Symbols (all)
Operations Symbols
- Plus Sign
- Minus Sign
- Multiplication Sign
- Multiplication Dot
- Multiplication Asterisk
- Division Sign
- Forward Slash
- Fraction Bar
Relation Symbols
- Proportional To
- Ratio
- Equal Sign
- Not Equal
- Not Equal to
- Greater Than
- Less Than
- Much Greater Than
- Much Less Than
- Greater Than or Equal
- Less Than or Equal to
- Approximately Equal
- Similar To
- Congruent
Grouping Symbols
- Parentheses
- Square Brackets
- Curly Brackets
- Overbar Symbol
- Vertical Lines
- Angle Brackets
- Nested Groupings
Set Notation Symbols
- Set Braces
- Null Set
- Element of a Set
- NOT Element of a Set
- "Proper" Subset (left) - 1st format
- NOT Proper Subset (left)
- "Proper" or "Improper" Subset (left)
- "Proper" Subset (left) - 2nd format
- "Proper" Subset (right) - 1st format
- "Proper" or "Improper" Subset (right)
- "Proper" Subset (right) - 2nd format
- UNION of Two Sets
- INTERSECTION of Two Sets
- Specialized Set Notations
Miscellaneous Symbols
Calculators
- Basic Calculator
- Smart Calculator
- Algebra Calculator
- Graphing Calculator
- Square Root Calculator
- Exponent Calculator
- Specialized Calculators
Math & Numbers
- Overview of Real Numbers
- Comparing Two Integers on a Number Line
- Comparing Two Decimals on a Number Line
- Comparing Two Fractions on a Number Line
- Comparing Two Fractions Without Using a Number Line
- Comparing Two Numbers using Percents
- Comparing Two Different Units of Measurement
- Comparing Numbers which have a Margin of Error
- Comparing Numbers which have Rounding Errors
- Comparing Numbers from Different Time Periods
- Comparing Numbers computed with Different Methodologies
Properties of Numbers
- Associative Property
- Commutative Property
- Distributive Property
- Identity Property
- Inverse Property
- Closure & Density Property
- Equivalence Relationships
- Equivalence Properties
- Equivalence Examples
- Trichotomy Property of Inequality
- Transitive Property of Inequality
- Reversal Property of Inequality
- Additive Property of Inequality
- Multiplicative Property of Inequality
- Exponents and Roots Properties of Inequality
Exponents, Radicals, & Roots
- Raising numbers to a Power
- Multiplying Numbers With Exponents
- Dividing Numbers With Exponents
- Distributive Property of Exponents
- Negative Exponents
- Zero Exponent
- Exponent Videos & Free Resources
- Adding & Subtracting Radicals
- Multiplying Radicals
- Dividing Radicals
- Rationalize the Denominator
- Fractional Exponents & Radicals
- Simplifying Radicals
- Calculate Square Root Without Using a Calculator
- Calculate Roots Using Equations
- Radical Videos & Free Resources
Privacy Policy
Example Problems - Geometric Sequence
Example Problems - Arithmetic Sequence
Example Problems - Rationalize the Denominator
- Example 1 - 2 term denominator
- Example 2 - 3 term denominator
- Example 3 - rationalize the numerator
- Example 4 - Rationalize Denominator with Complex Numbers
- ALL
Example Problems - Quadratic Equations
- Example 1 - solve with quadratic formula
- Example 2 - solve using Indian method
- Example 3 - solve by factoring
- Example 4 - completing the square
- Example 5 - create quadratic
- ALL
Example Problems - Work Rate Problems
- Example 1 - 3 different work-rates
- Example 2 - 6 men 6 days to dig 6 holes
- Example 3 - time to wash cars
- Example 4 - Excel Linear Programming
- Example 5 - Representing Ratio and Proportion
- ALL
Example Problems - statistics
- Example 1 - statistics methodology
- Example 2 - standard deviation
- Example 3 - confidence level
- Example 4 - Level of Significance
- Example 5 - Permutations and combinations
- Example 6 - Binomial Distribution - Test Error Rate
- Example 7 - Pearson Correlation
- ALL
+1 Solving-Math-Problems
Page
Calculus - Minimum Value of a Function
Geometrically, the 1st derivative of a function is the slope of the curve. When the 1st derivative is positive, the function is increasing. When the 1st derivative is negative, the function is decreasing. When the 1st derivative is zero, the function has reached a maximum, minimum, or an inflection point. When the 1st derivative is zero. the 2nd derivative will show whether that point is a maximum, minimum, or an inflection point. The 2nd derivative is the slope of the 1st derivative function. The 2nd derivative is negative when the original function has reached a maximum (at that point where the 1st derivative is zero). The 2nd derivative is positive when the original function has reached a minimum (at that point where the 1st derivative is zero). The 2nd derivative is zero when the original function has reached a point of inflection (at that point where the 1st derivative is zero). Determine the minimum value of the function y=3x^3+x^2-15x+2 for x<0.
|
