Solve the problem.Two kinds of crated cargo, A and B, are to be shipped by truck. Each crate of
is
in volume and weighs
, whereas each crate of
is
in volume and weighs
src="https://sciemce.com/media/4/ppg__rrr0625191404__f1q45g6.jpg" alt="" style="vertical-align: -4.0px;" /> The shipping company charges $75 per crate for and $100 per crate for
The truck has a maximum load limit of
and
How many crates of each cargo should be shipped on each truck in order to satisfy the load limits and yield the greatest charges? Compute the corresponding charge.
What will be an ideal response?
18 crates of cargo A, 10 crates of cargo B; $2350
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Use the given conditions to write an equation for the line in slope-intercept form.Passing through (5, -7) and parallel to 9x + 5y = 15
A. y = - x - 7
B. y = - x + 2
C. y = x + 2
D. y = - x + 15
Solve the inequality, then graph the solution.-2n + 10 > -3n + 7
A. n < -3
B. n ? 17
C. n > -3
D. n ? 17
Refer to the figure.
Use the distributive property to remove parentheses and write the product as a sum. Simplify if possible.9(x - 4)
A. 9x + 36 B. 9x - 4 C. 9x - 36 D. x + 36