A king company requires 20 hours of labor to produce a standard table, and a chair requires 12 hours of labor. The labor available is 565 hours per week. The company can produce at most 35 chairs per week.The goal is to find the region that shows the number of tables and chairs that the company can produce in a week, based on the given restrictions. The first step is to represent the situation with a system of inequalities.
Let x be the number of tables and y be the number of chairs.
Which system of inequalities best represents this situation?
please help and thank you!!
Answers
Since x represents tables, and tables require 20 hours, 20x is the number of hours spent on tables. The total hours must not exceed 565, so must be less than or equal to that value. The first selection is appropriate.
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Answers
Answer:
Inequality
Step-by-step explanation:
Answers
We are given number in words " two hundred fifty three thousandths".
Let us write it in number form: First we would write the number form of "two hundred fifty".
Two hundred fifty = 253.
Now, we need to write three thousandths.
Three thousandths = .003
Now, we need to combine 253 and 0.003.
On combining we get 253.003.
Therefore, two hundred fifty three thousandths in standard form is 253.003.
Answers
Answer:
200 sheep legs and 2 farmer legs, or 202 legs in total.
Step-by-step explanation:
One sheep has 4 legs. and there are 50 sheep. So, we have to multiply 50*4 to get 200. Then, we have to add the two legs the farmer has. 200 + 2 = 202. Therefore, there are 202 legs on the farm.
Answers
Answers
Answer:
6
Step-by-step explanation:
Because you are familiar with your times tables, you know that ...
30 = 6·5
42 = 6·7
The greatest common factor is 6.
Answers
Answer:
yes they are equal
Step-by-step explanation:
5(p+4) when it is distributed it equals 5p+20 which equals to 5p+20
Final answer:
The expressions 5(p + 4) and 5p + 20 are equivalent at all times due to the distributive property of multiplication over addition in mathematics. These two expressions are the same, and their equivalence doesn't depend on the value of 'p'.
Explanation:
The expressions 5(p + 4) and 5p + 20 are equivalent at all times. This is due to the distributive property of multiplication over addition in mathematics.
This means that when you have an expression like 5(p + 4), you multiply each quantity inside the parentheses by the number outside, which gives you 5p + 20.
So these two expressions are actually the same and are equivalent no matter what the value of p is.
Learn more about Distributive Property here:
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