A model of a rectangular table for a dollhouse is 13 inches long and 8 inches wide. The original table is 52 inches long and 32 inches wide. are the model table and the original table similar figures?

Answers

Answer 1
Answer: Hi there, to find if they are similar figures, we have to find if they are the same ratio (fractions). 52 inches and 13 inches equal 52/13, 52÷3=4, the original table is 4 times longer than the model. Now, we have to figure out the width, 32/8 is also 4 because 32÷8=4. The original table is also 4 times wider than the model. So, the two tables are similar.

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1.00 as a percent need help

Answers

1 is equal to 100% it can be proven on a calculator
1.00 as a percent would be 100%.

Remember that percentage means 'out of one hundred'. So 60 percent would look like 60/100 as a fraction, or 0.60 as a decimal.

1.00 is a whole number, if we converted it to a fraction with a denominator of 100, then it would look like 100/100. 100/100 is 100%

Answer=100%

Or you could multiply the decimal by 100.

0.60*100=60%

1.00*100=100%

Answer=100%

a farmer ships 4 times as many oranges as tangerines. the farmer ships 8260 oranges. how many tangerines does he ship? write an equation, then solve.

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8260/4=x is the equation. the answer is that the farmer ships 2065 tangerines.
the farmer has 265 tangerines

A room is 5m by 3m and has a height of 3.5m. Find the distance from a comer point on the floor to the opposite comer of the ceiling.

Answers

Answer:

Approximately 6.8m

Step-by-step explanation:

We can picture this problem by drawing a rectangular prism with a width of 5m, a depth of 3m, and a height of 3.5m. To find the length from one corner of the floor to the opposite corner of the floor, we can use the pythagorean theorem and plug in the width and depth of the room for a and b:

5^(2)+3^(2)=c^(2)

And now we can solve for c...

34 = c^(2)

√(34)=\sqrt{c^(2)}

c = 5.831m

Now that we have the length from corner to corner across the floor, we can use the pythagorean theorem again, this time using the length from corner to corner across the floor we just derived and the height of the room:

5.831^(2) + 3.5^(2)=c^(2)

And now we can solve for c again...

46.25=c^(2)\n√(46.25)=√(c^2)

c = 6.8m

-104=8x what is x ????

Answers

-104=8x \n \n - (104)/(8) = x \ / \ divide \ each \ side \ by \ 8 \n \n -13 = x \ / \ simplify \n \n x = -13 \ / \ switch \ solution \ around \n \n

The final result is, x = -13.
-104 = 8x. The x is being multiplied by 8, so to undo the multiplication divide both sides of the equal sign by 8. 8x/8 = x and -104/8 = -13 so x = -13.

Count by fives from 135 to 175. write these numbers and describe the pattern

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135
140
145
150
155
160
165
170
175

Pattern:- add 5 to each number.

Hope I helped:-)

in a cylinder cup, AB=5cm, BC= 12cm. AD is a straw that passes point A and C and CD= 2cm. the length of the straw is:

Answers

Answer:

17.13 cm.

Step-by-step explanation:

In the given scenario, we have a cylinder cup with points A, B, and C, and a straw AD that passes through points A and C. The measurements are as follows:

AB = 5 cm

BC = 12 cm

CD = 2 cm

We can use the Pythagorean theorem to find the length of the straw AD. The Pythagorean theorem states that in a right triangle, the square of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the other two sides.

In this case, AD is the hypotenuse, and AC and CD are the other two sides. We can write the Pythagorean theorem equation as:

AD^2 = AC^2 + CD^2

Given that AC is the sum of AB and BC:

AC = AB + BC

AC = 5 cm + 12 cm

AC = 17 cm

Now we can substitute the values into the Pythagorean theorem equation:

AD^2 = 17^2 + 2^2

AD^2 = 289 + 4

AD^2 = 293

Taking the square root of both sides to solve for AD:

AD = √293

AD ≈ 17.13 cm

So, the length of the straw AD is approximately 17.13 cm.

Answer:

17.13 cm.

Step-by-step explanation: