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The Jurassic Zoo charges $5for each adult admission and $2for each child. The total bill for the 135 people from a school trip was $372. How many adults and how many children went to the zoo?
How can you determine when a number is not a solution to an inequality? How does this differ from analyzing if a number is a solution to an equation? Is it possible for a number to satisfy both an equation and an inequality?
Formulate an appropriate hypothesis and state your conclusion.
For the objective function Z=31x1+35x2 which we seek to maximize, which point is the optimal solution?
jared has to go to school. after school he needs to stop at the grocery store before heading home. jareds school is 5.8
1)Assume 64 different op codes and 19-bit instruction word in a computer system. Two bits in the instruction are reserved to indicate the addressing mode.
The diameter at the base is 260 m and the minimum diameter, 500 m above the base, is 180 m. Find an equation for the tower. (Assume the center is at the origin with axis the z-axis and the minimum diameter is at the center.)
What is the greatest number of circular disks, each with a radius of 5.2 cm, that can be printed on a 1-meter square board?
the vertices of the trapezoid are the origin along with A(4m,4n),B(4q,4n) and c(4P,0) find the midpoint of the midsegment of the trapezoid.
Show, with an example, how backtracking can be used to show that a graph with a chromatic number equal to 4 cannot be colored with three colors, but can be colored with four colors.
A, B started business with 50000,60000, C joined later after x months invested 70000 and B withdraws before x months to end of the year. Then what is the ratio of their profit?
Find the values α and β of θ in [-π, π] corresponding to the points at which the graphs intersect, with α
Let f (x) = 2x3/ (3 - 3x)3. Find the equation of line tangent to the graph of f at x = 2. Let f (x) = 6x√(4 - 2x). Find the equation to the graph of f at x = -2.
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