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- A poster can have a maximum perimeter of 42 inches long
- A poster can have a maximum perimeter of 42 inches max 33
- A poster can have a maximum perimeter of 42 inches wide
- A poster can have a maximum perimeter of 42 inches in length
- A poster can have a maximum perimeter of 42 inches in cm
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Well, we know that 18 plus 18 is equal to 36. And we know how we figure out the perimeter. So we need to find what positive number times itself would give 144. Sal figures out the width of a dog pen. And then we figure out how much length essentially these two widths have to make up. A poster can have a maximum perimeter of 42 inches long. So what are two distances, or what are two numbers that I can add together to get to 36? Grade 11 · 2022-09-17. Let's assume width of the page be x inches and its length be y inches So, Perimeter = 42 inches. The formula is pi times the radius squared. The area of a square is 144 square centimeters.
A Poster Can Have A Maximum Perimeter Of 42 Inches Long
And 78 minus 42-- I don't want to make a careless mistake-- 78 minus 42 is going to get me to 36. So it might look something like this. How to calculate depth? These are the exact same width, that this distance is the same as this distance. A poster can have a maximum perimeter of 42 inches in length. If we added this distance, 21 feet, to this distance, the width, plus 21 feet to the width again, we're going to get to 78 feet. So let's at least subtract these two orange lengths, the two 21 feet, from the 78 feet.
A Poster Can Have A Maximum Perimeter Of 42 Inches Max 33
Mike built a rectangular dog pen that is 21 feet long and has a perimeter of 78 feet. And they give us its length. Want to join the conversation? Is there another way of doing this? And you are left with 36, which is exactly what we got here. The area of a square is the side length times itself. Area & perimeter word problem: dog pen (video. Width of printed area = x-3 & length of printed area = y-2: area =. So the side length is 12 centimeters. So let's draw what it might look like. Im bored, school is boring(7 votes). If you want to figure out the area, just multiply 4 and 9, and the product is 36 feet squared. And the width would be this length-- or this width, I should say-- this width, which is going to be the same thing as that width right over here. Gauth Tutor Solution.
A Poster Can Have A Maximum Perimeter Of 42 Inches Wide
Check Solution in Our App. Let's find: =, for area to be maximum = 0. Now, we know something else. First, you multiply the width by 2. So that's 78 minus 42. Next, you subtract 8 from the perimeter which is 26, and the difference is 18. And we can verify that. What is the width of Mike's dog pen? Crop a question and search for answer.
A Poster Can Have A Maximum Perimeter Of 42 Inches In Length
I'll do my best to draw it, a rectangle or potential dog pen. You would need a starting place - something like sea level (the surface of the sea), then you would just measure down to the bottom to find depth. And, ∴ Overall dimensions of the page in order to maximize the printing area is page should be 11 inches wide and 10 inches long. A poster can have a maximum perimeter of 42 inches in cm. This process is called taking the square root. How do you find the area of a cricle(4 votes).
A Poster Can Have A Maximum Perimeter Of 42 Inches In Cm
So we need to figure out the width. We solved the question! And what's that going to be equal to? Provide step-by-step explanations.
Its length is 21 feet. How would you figure the area of a pentagon? Try adding all of these up together. Which is, of course, equal to-- 36 plus 42 is equal to 78, which is the perimeter. Enjoy live Q&A or pic answer. Point your camera at the QR code to download Gauthmath.
5 inches from each side. Still have questions? Unlimited access to all gallery answers. I hope this helped a bit! The area is given in square centimeters, so the side length is in centimeters.
That's the total length-- or I should say the total width-- if we were to take the width down here and add it to the width up here. Good Question ( 66).