Solve the problem.A television manufacturing company has two factories-I and II-that manufacture color and monochrome TV sets. Each day, factory I produces 50 color and 20 monochrome TV sets at a cost of $3,000. Each day, factory II produces 30 color and 24 monochrome TV sets at a cost of $2,700. An order is received for 2700 color and 1800 monochrome TV sets.(a) Let x and y represent the number of days factory I and factory II must operate, respectively, to fill the order. Give all constraints on x and y in the form of linear inequalities.(b) Write the total daily operating cost as a function of x and y.(c) Graph the feasible set for this problem. 
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(a)
| (b) | [cost] = 3000x + 2700y |
Mathematics
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Verify the identity.
= tan(6?)
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Use the Intermediate Value Theorem to determine whether the polynomial function has a zero in the given interval.f(x) = 7x3 - 2x + 1; [-1, 0]
A. f(-1) = -4 and f(0) = -1; no B. f(-1) = 4 and f(0) = -1; yes C. f(-1) = -4 and f(0) = 1; yes D. f(-1) = 4 and f(0) = 1; no
Mathematics
Find all rational, irrational, and complex zeros (and state their multiplicities).  figure 1.png)
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Mathematics