4.What is the capacity of the cube in liters?

A.
64,000 L

B.
6400 L

C.
640 L

D.
64 L

..............................................................
the lenth width and heighth are 40cm

Answers

Answer 1

Answer: 1 cubic centimeter = 1 milliliter, so your 8cm cube is 8x8x8 = 512 cubic centimeters.
This would equate to a volume of 512 milliliters which is equal to just over 1/2 liter (0.512 liters).

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I ONLY need HELP on number 3 what does it mean for me to do?? Thank You All in Advance!!!!!!

Answers

3(5+7) is the problem you are looking at. To figure it out, you can use properties. On the right side of the equals sign, it shows a property you can use to do the problem. In this case, they are distributing.

Find the LCD for each pair of fractions3/4, 5/8
3/4, 1/12
1/6, 5/24
2/9, 1/6
1/4, 3/7
1/12, 7/24
2/5, 1/2
1/16, 3/8
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Answers

3/4, 5/8 = 6/8, 5/8
3/4, 1/12 = 9/12, 1/12
1/6, 5/24 = 4/24, 5/24
2/9, 1/6 = 4/18, 3/18
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1/12, 7/24 = 2/24, 7/24
2/5, 1/2 = 4/10, 5/10
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8/9, 1/5 = 40/45, 9/45

Please help me !!!!!

Answers

√ab=(√a)(√b)

find perfect squares

√50=(√25)(√2)=5√2

answer is A

First try to break up your values as perfect squares we know that 2x 25 = 50 So putting them under the radical to square root is
✔️25 x ✔️2 is the same as ✔️50, but square of 25 is 5 so it comes outside the radical and you are left with 5✔️2. Sorry I dont have or know where myvsquare root sign is on my iphone keypad. The answer is A.?

Given the equation 1/4(2)^x find the average rate of change between f(2) and f(5)

Answers

Given the function

$f(x)=(1)/(4)\,2^(x)$

The average rate between $f(2)$ and $f(5)$ is

$\left.(\Delta f)/(\Delta x)\right|_(x=2\to 5)=(f(5)-f(2))/(5-2)\n \n \n =((1)/(4)\cdot 2^(5)-(1)/(4)\cdot 2^(2))/(5-2)\n \n \n =((1)/(4)\cdot (2^(5)-2^(2)))/(3)\n \n \n =((1)/(4)\cdot (32-4))/(3)\n \n \n =((1)/(4)\cdot (28))/(3)\n \n \n =(7)/(3)$

Can someone please help me out? I'd really appreciate it.

Answers

Answer:

The scaling factor is 4.

Step-by-step explanation:

To find the scaling factor from A to B, we must know that these are similar triangles. Since this is not stated in the problem, we will assume these are similar triangles.

Similar triangles simply have the same scaling ratio, allowing for any size triangle to be created with the same relative dimensions. With this in mind, let's check to see the multiple of each side by simply taking the sides of the triangle B divided by the sides of triangle A.

40 / 10 = 4

44 / 11 = 4

72 / 18 = 4

Notice how each of the sides from triangle B to triangle A has the same multiple, 4. This tells us that the scale from A to B is 4.

Hence, the scaling factor is 4.

Cheers.

457092789 is the answer

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