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Dafna11 [192]
3 years ago
13

Can you completely over a 4 ft by 8 ft area with 3 ft by 3 ft tiles?

Mathematics
1 answer:
Vika [28.1K]3 years ago
6 0

Yes, but not without cutting some of the tiles into smaller pieces.

The length of the area is 8-ft.  That's (2 and 2/3) tiles long.

The width of the area is 4-ft.  That's (1 and 1/3) tiles wide.

So you can't just put down rows and columns of whole tiles
and cover the whole area.
______________________________________

Another way to look at it:

-- The area of the whole big plot is  (8 x 4) = 32 square feet.

-- Each tile covers (3 x 3) = 9 square feet.

-- You can't cover 32 square feet with 9-square-feet pieces.
Either you have to cut something off, or else you have to let
something hang outside of the lines.

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Sarah has a $2000 bond with a 7% coupon. How much interest will Sarah receive for this bond every 6 months?
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Per year 7% for $2000 bond. It will be $140 per year.

Then per 6 months, it will be $70.

so, answer is B.
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Vincent put 4 marigolds in one vase. He filled 6 vases with the same number of marigolds.
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D, 6*4

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Also the answer would be 6+6+6+6 or 4+4+4+4+4+4

7 0
3 years ago
A birthday cake weighs 7/8 pounds. If 2/3 of the cake is flour, how much is flour
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A rectangular prism has a length of 212 m, a width of 4 m, and a height of 214 m. What is the volume of the prism? Enter your an
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3 years ago
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A box (with no top) is to be constructed from a piece of cardboard of sides A and B by cutting out squares of length h from the
jek_recluse [69]

Answer:

 h  =   1,743

Step-by-step explanation:

Volume of a box is

V(h) =  ( A  -  2h) *  ( B  -  2h)* h              A  =  7     B  =  12

We have

V(h) = ( 7  -  2h)  *  ( 12  -  2h ) * h

V(h)  = ( 84  -  14*h  -  24*h  + 4*h² )  * h

V(h)  =  ( 84 -  38*h  + 4 *h² ) * h     ⇒  V(h)  =  84h - 38h² + 4h³

Taking derivatives both sides of the equation

V´(h)    =  84 - 76h + 12x²

V´(h)    =  0              84 - 76h + 12x² = 0     42 - 38h + 6x²

3x² - 19h   + 24  = 0

Solving for h          h1  = [  ( 19 + √(19)² - 288  ]/ 6    h1  = [ (19 + √73)/6]

h₁  =  4,59   we dismiss this value since 9,18  (4,59*2)  > A

h₂  = [ 19 - √73)/6]          h₂  =   1,743

h  =  1.743 is h value to maximizes V

6 0
4 years ago
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