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juin [17]
3 years ago
15

Captain Two-Pegs is going to load his pirate ship with cannons. He has room for 10 cannons. He has allotted for 111 pounds of ca

nnon on his ship. He can choose from 9-pound cannons (the variable n) or 12-pound cannons (the variable t). Which equations would be a constraint to Captain Two-Pegs maximizing his cannon load?
(a) n - t = 10
(b) n = 10 + t
(c) 9n = 111 - 12t
(d) 9n = 111 + 12t
Mathematics
2 answers:
mr_godi [17]3 years ago
6 0
9n + 12t = 111
9n = 111 - 12t
stepan [7]3 years ago
3 0

Answer:

C. 9n=111-12t

Step-by-step explanation:

Let us assume that,

n is the number of 9-pound cannons and,

t is the number of 12-pound canons.

As captain Two-Pegs has room for 10 cannons, so

n+t=10 ---------------------------1

He has allotted for 111 pounds of cannon on his ship, so

9n+12t=111    -------------------2

i.e 9n=111-12t

Therefore, option 3 is the equations that would be a constraint to Captain Two-Pegs maximizing his cannon load.


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Answer:

The domain and the range of the function represented by the set of ordered pairs are {-6, -3, -1, 5} and {5, 2, 0, -4}

Step-by-step explanation:

In any set of ordered pairs,

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  • The range is the value of y (set of y) ⇒ the second number in each ordered pair

Let us solve the question

∵ The set of ordered pairs is {(-6, 5), (-3, 2), (-1, 0), (5, -4)}

∵ The first number in each ordered pair represents x

∴ x = -6, -3, -1, 5

∵ The set of x is the domain of the function

∴ The domain of the set of ordered pairs = {-6, -3, -1, 5}

∵ The second number in each ordered pair represents y

∴ y = 5, 2, 0, -4

∵ The set of y is the range of the function

∴ The range of the set of ordered pairs = {5, 2, 0, -4}

The domain and the range of the function represented by the set of ordered pairs are {-6, -3, -1, 5} and {5, 2, 0, -4}

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C. 7 y squared minus y squared z minus 10 y z minus 5

Step-by-step explanation:

A. y squared minus y squared z minus 10 y z minus 5

B. y squared minus y squared z minus 5 y z minus 5

C. 7 y squared minus y squared z minus 10 y z minus 5

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