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Calculus Definitions
- Angles between Vectors
- Antiderivatives
- Approximation
- Area Using Riemann Sums
- Area and Arc Length of Curves
- Area of Polar Regions
- Cauchy's theorem
- Concave Function
- Concavity and Inflection Points
- Continuity and Discontinuity
- Critical Point
- Definite Integrals
- Derivative proofs
- Derivatives of Exponential, Trigonometric, and Logarithmic Functions
- Derivatives of Trigonometry Functions
- Differentials of Functions
- Differentiation
- Disk Method
- Dot Product and Cross Product
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Q&A related to Calculus
- Q: Question 1 What is the correct relation (assuming ideal gas conditions)? u(T_(2))-u(T_(1))=\int_(T_(1))^(T_(2)) c_(p)(T)dT c_(p)(T)=(du)/(dt) h_(0)(T_(2))-h(T_(1))=\int_(T_(1))^(T_(2)) c_(p)(T)dT c_(v)(T)=(dh)/(dt) A: See Answer
- Q: Question 5 Determine the largest interval where the solution to the IVP below will be unique: A. tan(x)y^('')+xy^(')+2y=(1)/(x),y(-4)=3,y^(')(-4)=-1 Interval of Validity = (Enter your answer using interval notation) ... A: See Answer
- Q: Given f(x)=(2x^(2)-50)/(x-5), re-define f(5) so that y=f(x) is continuous everywhere. f(x)={((2x^(2)-50)/(x-5),x!=5),(,x=5):} A: See Answer
- Q: Let f(x)=log_(4)(16x^(6))+2^(3x). Find the derivative of f. f^(')(x)= A: See Answer
- Q: Passes through (-1,4) and (5,2)Find a linear equation A: See Answer
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- The matrices section contains commands for the arithmetic manipulation of matrices.
- The graphs section contains commands for plotting equations and inequalities.
- The numbers section has a percentages command for explaining the most common types of percentage problems and a section for dealing with scientific notation.
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