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melisa1 [442]
4 years ago
5

The top of a square table is covered with four equal square tiles. If the side length of each tile is decreased by 50%, how many

tiles of the new size would be needed to cover the same table?
Mathematics
2 answers:
Valentin [98]4 years ago
6 0

top of a square table is covered with four equal square tiles


Now it says

the side length of each tile is decreased by 50%

It means if the four equal square tiles had side =2x

Now its x

It means if earlier area was 4x^2 not the area is x^2

It means we have to use 4 small tiles to make one large tile

and to make 4 large tiles , we need 4*4 = 16 small tiles.

16 tiles of the new size would be needed to cover the same table.

Elan Coil [88]4 years ago
3 0
16


4squares would fit inside each of the four squares for a total of 16.
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kupik [55]

The probability according to the given scenario will be "\frac{1}{48,000,001}".

According to the question:

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→ The total outcome will be:

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As we know,

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8 0
3 years ago
Which value of y would make OP || LN ?
guajiro [1.7K]
Remark
All you need do is assume the small triangle is similar to the large one. MO:ML :: MP:MN must be solved.

Givens
MO = 28
ML = 28 + 14
MP = y
MN = y + 18

Equation
28:28+14 :: y: y + 18

Solve
28/42 = y / (y + 18)
28*(y + 18) = 42y        Remove the brackets
28y + 18*28 = 42y
28y + 504 =  42y         Subtract 28y from both sides.
504 = 42y - 28y
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3 0
4 years ago
An observer, whose eyes are 1.98 m above the ground, is standing 39.2 m away from a tree. The ground is level, and the tree is g
lozanna [386]

Answer:

The tree is 16.25 m tall.

Step-by-step explanation:

Attached is a diagram that better explains the problem.

From the diagram we see that the distance between the top of the tree and the line of sight of the observer is x.

To find the height of the tree, we need to first find x and then add it to the height of the observers line of sight from the ground.

Using SOHCAHTOA trigonometric function:

tan(20) = x/39.2

=> x = 39.2 * tan(20)

x = 39.2 * 0.364

x = 14.27m

Hence, the height of the tree is:

(14.27 + 1.98)m

16.25m

The tree is 16.25 m tall.

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umka2103 [35]

Answer:

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