Calculus Crossword

Calculus — The foundation of modern science
Calculus — The foundation of modern science

The highest point of a graph
the lowest point of a graph
Area under the curve
The integral is 1/x^2+1
What is being found when solving an integral
A line that a function approaches but never reaches
an equation that approaches or reaches a limit
f(b)-f(a) / b-a
A branch of mathematics concerned with the rates of change between variables as well as the area under certain curves.
The overall basic rule of finding a derivative of a composite function (multiplication, division, exponents etc.)
When a function’s graph has no gaps, holes, steps, cusps, or discontinuities
When the derivative is zero or undefined this spot is a …
a sharp point on a curved function graph
Solving this results in the slope of a tangent
A hole, gap or “break” of any kind on a graph
“if a function is continuous over [a,b] then there are numbers c and d in [a,b] such that ƒ(c) is an absolute maximum and ƒ(d) is an absolute minimum over [a,b]”
To go from a position function to a velocity function you must find the
A boundless region that can stretch on forever and is impossible to mesure or calculate
Where a graph changes between concave up and concave down
The rate of motion at a specific moment along something’s path
The function that undergoes an integral
“if a function is continuous over [a,b] and if m is a number between ƒ(a) and ƒ(b), then there is come number c between a and b such the f(c)=m”
Mirror image of a function across the x=y line
When an expression is equal to an indeterminate expression, you must use this technique to evaluate the limits of this function
Perpendicular to the tangental line
f(-x) = -f(x)
An approximation of the area under the curve by using rectangles



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You are watching: Calculus Crossword. Info created by THVinhTuy selection and synthesis along with other related topics.

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