Use a CAS to approximate the minimum area of a triangle if two of its vertices are 2, − 1, 0 and 3, 2, 2 and its third vertex is on the curve y = ln x in the xy -plane.
Use a CAS to approximate the minimum area of a triangle if two of its vertices are 2, − 1, 0 and 3, 2, 2 and its third vertex is on the curve y = ln x in the xy -plane.
Use a CAS to approximate the minimum area of a triangle if two of its vertices are
2,
−
1,
0
and
3,
2,
2
and its third vertex is on the curve
y
=
ln
x
in the xy-plane.
Consider the graphs of y = f(x) and y = g(x) in the given diagram
y= f(x).
y = g(x)
Evaluate (f+g)(2) -5
Determine all for which g(x) < f(x)
Determine all for which f(x) +3 = g(x)
I) For what value(s) of x does g(x) = -4? Separate multiple answers with commas as needed.
J) Give the interval(s) of such that g(x) > 0. Use the union symbol between multiple intervals.
K) Give the interval(s) of such that g(x) <0. Use the union symbol between multiple intervals.
need help on B
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