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Pythagorean-theorem/438554: a circle is inside a square and line from left to right across with a on left side and b on right side--question is if line ab (diameter) is 82cm--what is left not covered by the circle 1 solutions
Answer 303228 by solver91311(17077) on 2011-04-20 18:17:46 (Show Source):
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Volume/438536: Gasoline Containers Mark Russo has two right cylindrical containers for storing gasoline. One has a diameter of 10 in. and a height of 12 in. The other has a diameter of 12 in. and a height of 10 in.
a. Which container holds the greater amount of gasoline, the taller one or the one with the greater diameter?
b. What is the difference in volume? 1 solutions
Answer 303220 by solver91311(17077) on 2011-04-20 17:39:37 (Show Source):
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Rectangles/438464: The perimeter of a retangle is 64m. What are three possible measurements for the length and width? What is the area of these rectangles? 1 solutions
Answer 303217 by solver91311(17077) on 2011-04-20 17:23:28 (Show Source):
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Circles/438345: Hello I would like to get help on the following question,
A Circle that measure 370' around and has 4" of soil removed so it kinda of looks like a hughe 4" soda can. How many square feet lie in void??? 1 solutions
Answer 303172 by solver91311(17077) on 2011-04-20 11:53:13 (Show Source):
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Equations/438036: when solving for (3x+7)^2 =676 can you leave the answer as x^2 =69.7 1 solutions
Answer 303004 by solver91311(17077) on 2011-04-19 18:47:02 (Show Source):
You can put this solution on YOUR website!
No, absolutely not. There are two very compelling reasons, one general and the other specific, why not.
First, in general, when you are asked to solve for , you have to solve for , not or anything else.
Second, specifically for this problem, . Not even close.
Start over. Take the square root of both sides. Remember to consider both the positive and negative roots. Set 3x + 7 equal to the positive root and solve. Then set 3x + 7 equal to the negative root and solve. Since 676 is a perfect square, x will be a rational number.
John

My calculator said it, I believe it, that settles it
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Rectangles/438030: If a rectangle has the area of 64 radical 3 what is the length and width?
The picture shows the rectangle with a diagonal drawn from the top right corner to the bottom left corner. There is an angle measure of 30 degrees in the bottom left corner (the bottom of the two angle formed by the diagonal drawn). I think that just means the two triangles in the rectangle are 30 60 90 triangles. 1 solutions
Answer 302998 by solver91311(17077) on 2011-04-19 18:31:21 (Show Source):
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Quadratic_Equations/438013: Carl wants to construct three rectangular dog-training arenas side-by-side using a total of 340 feet of fencing. What should the overall length and width be in order to maximize the area of the three combined arenas? (let x represent the width).
I used the formula A=3xy to find the area and I came up with:
A=3x(340-4x)/6
I also used the formula P=4x+6y to find the perimeter and I came up with:
Y=(340-4x)/6
I don't know where to go from here. 1 solutions
Answer 302991 by solver91311(17077) on 2011-04-19 18:17:05 (Show Source):
You can put this solution on YOUR website!
You are over-thinking the setup here.
Imagine 3 rectangles stacked on top of one another creating another, larger rectangle.
Let the width of this larger rectangle be represented by . Let the length of the larger rectangle (the sum of the widths of the three small ones) be represented by
Now the perimeter of this larger rectangle is just like any other rectangle, but remember that this is three rectangular areas so there are two more pieces of fence each of which measures , so we can write:
to show the relationship between the length and width of the large rectangle and the amount of available fencing.
Next, the area of the large rectangle, which is the area we are asked to maximize is given by:
But if we solve the fencing relationship for we can create a function for the area in terms of the width:
Then, by substitution:
Which is a quadratic function of the form:
where
, , and
Since this is a quadratic with a negative lead coefficient, the graph is a parabola that opens downward, hence the vertex represents the maximum value of the function.
Use the formula for the -coordinate of the vertex of a parabola to find the overall width that maximizes the area:
feet
Substitute this value into the equation for the fencing:
and solve for the overall length:
feet
John

My calculator said it, I believe it, that settles it
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Trigonometry-basics/437998: Hi i need help on the question:
Given theta, phi [0,pi/2], tan(theta)=1/2, and tan(phi)= 3/4, find the exact value of tan(phi - theta).
I'm not sure if you're supposed to plug into an equation? or just simply solve the problem. 1 solutions
Answer 302972 by solver91311(17077) on 2011-04-19 17:34:12 (Show Source):
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Travel_Word_Problems/437871: A co-worker posed this problem this morning that his daughter had. I'm not sure enough information is given to arrive at a solution.
A lady drives to her destination one day at 40 mph.
Another day she drives at 56 mph.
She arrived at her destination the second day 2 hrs quicker than the first trip.
What was the distance of her trip? 1 solutions
Answer 302890 by solver91311(17077) on 2011-04-19 13:38:53 (Show Source):
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