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[Show more]Bundle for MATH 136 tests compilation | everything you need to pass
[Show more]Question 2 : Determine whether the function is even, odd, or neither 
f(x) = x^3 - x^2 - * neither 
because 
f(x) = x^3 - x^2 
f(-x) = -x^3 - (-x^2) 
f(-x) = -x^3 - x^2 
-f(x) = -x^3 + x^2 
Distance Formula - d = √[( x₂ - x₁)² + (y₂ - y₁)²] 
Absolute Value - the distance between a number...
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Add to cartQuestion 2 : Determine whether the function is even, odd, or neither 
f(x) = x^3 - x^2 - * neither 
because 
f(x) = x^3 - x^2 
f(-x) = -x^3 - (-x^2) 
f(-x) = -x^3 - x^2 
-f(x) = -x^3 + x^2 
Distance Formula - d = √[( x₂ - x₁)² + (y₂ - y₁)²] 
Absolute Value - the distance between a number...
Polyhedral - 3D shape with many sides and surfaces 
Prism - A polyhedron with two faces that are parallel and congruent 
Edge - Line segment where two faces meet 
Vertex - The corner points where two or more edges meet 
Lateral edge - An edge that is not a base 
Base - Main polygonal shape 
Lateral ...
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Add to cartPolyhedral - 3D shape with many sides and surfaces 
Prism - A polyhedron with two faces that are parallel and congruent 
Edge - Line segment where two faces meet 
Vertex - The corner points where two or more edges meet 
Lateral edge - An edge that is not a base 
Base - Main polygonal shape 
Lateral ...
polyhedra - plural for polyhedron 
How would you sort 3-D shapes? - number of faces, edges, vertices 
prism - 2 congruent bases that are parallel and the other faces are parallelogram regions formed by 
joining corresponding vertices of the bases 
oblique prisms - are not perpendicular to the base 
...
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Add to cartpolyhedra - plural for polyhedron 
How would you sort 3-D shapes? - number of faces, edges, vertices 
prism - 2 congruent bases that are parallel and the other faces are parallelogram regions formed by 
joining corresponding vertices of the bases 
oblique prisms - are not perpendicular to the base 
...
ln(ab) - lna+lnb 
ln(a^n) - nlna 
ln(a/b) - lna-lnb 
e^0 - 1 
e^1 - 2.718 
ln0 - DNE 
ln1 - 0 
ln2 - .693 
ln(e)^x - x 
lim x ln(0)+ - -∞
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Add to cartln(ab) - lna+lnb 
ln(a^n) - nlna 
ln(a/b) - lna-lnb 
e^0 - 1 
e^1 - 2.718 
ln0 - DNE 
ln1 - 0 
ln2 - .693 
ln(e)^x - x 
lim x ln(0)+ - -∞
Chain Rule - [f(g(x))]=f'(g(x))g'(x) 
Product Rule - [f(x)*g(x)]=f'(x)g(x)+f(x)g'(x) 
Quotient Rule - d/dx (g(x)/ h(x)) = (h(x) g'(x) - g(x) h'(x))/ h(x)^2 
Sin(x) - cosx 
Cos(x) - -sinx 
Tan(x) - sec^2x 
Csc(x) - -cscxcotx 
Cot(x) - -csc^2x 
Arcsin(x) - 1/sqrt(1-x^2) 
Arccos(x) - -1/sqrt(1-x^...
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Add to cartChain Rule - [f(g(x))]=f'(g(x))g'(x) 
Product Rule - [f(x)*g(x)]=f'(x)g(x)+f(x)g'(x) 
Quotient Rule - d/dx (g(x)/ h(x)) = (h(x) g'(x) - g(x) h'(x))/ h(x)^2 
Sin(x) - cosx 
Cos(x) - -sinx 
Tan(x) - sec^2x 
Csc(x) - -cscxcotx 
Cot(x) - -csc^2x 
Arcsin(x) - 1/sqrt(1-x^2) 
Arccos(x) - -1/sqrt(1-x^...
Discovery approach for determining the value of pi - 1. cut out 3-5 cardboard circles of various sizes, 
with he center marked on each 
2. for each circle, measure the diameter and the circumference. (to measure the circumference, roll the 
circle along a ruler or meter stick, or if the circle is cu...
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Add to cartDiscovery approach for determining the value of pi - 1. cut out 3-5 cardboard circles of various sizes, 
with he center marked on each 
2. for each circle, measure the diameter and the circumference. (to measure the circumference, roll the 
circle along a ruler or meter stick, or if the circle is cu...
Quadratic Functions to Vertex Form - (3.6) 2 Methods: 
Complete the square (be careful if x-squared term doesn't have a 1 coefficient), or 
Use vertex formula to find h and k and fill in the blanks. h=-b/2a, k=f(-b/2a) 
Graphing Quadratic Functions - (3.6) positive a, opens up. Negative a, opens do...
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Add to cartQuadratic Functions to Vertex Form - (3.6) 2 Methods: 
Complete the square (be careful if x-squared term doesn't have a 1 coefficient), or 
Use vertex formula to find h and k and fill in the blanks. h=-b/2a, k=f(-b/2a) 
Graphing Quadratic Functions - (3.6) positive a, opens up. Negative a, opens do...
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