Jeremy is making a cube using blocks. The cube is solid and has no holes. How many cubes did Jeremy use?
Please help me
If we analyze your photo we see that it is a cube...so in order to find the volume of a cube we would do... \(\huge{V=a^{3}}\) Where \(\large{a}\) is the side length... So what is the side length?
I don't know so can you help me
Count the faces length...
tell me the answer please
Im sorry but I am not allowed to and I think its best to help you instead of giving the answer away
25
25 x 5 = ?
That is correct the face does have the area of \(\large{25}\) so the length is \(\large{5}\)....So input... \(\huge{V=5^{3}}\) what would the answer be?
125
Correct ^^
you got it!
\(\Huge{\color{red}{\bigstar}\color{blue}{\bigstar}\color{green}{\bigstar}\color{yellow}{\bigstar}\color{orange}{\bigstar}\color{red}{\bigstar}\color{blue}{\bigstar}\color{green}{\bigstar}\color{yellow}{\bigstar}\color{orange}{\bigstar}\color{red}{\bigstar}\color{blue}{\bigstar}\color{green}{\bigstar}\color{yellow}{\bigstar}}\\\color{white}{.}\\\Huge\sf\color{blue}{~~~~Welcome~to~OpenStudy!~\ddot\smile}\\\color{white}{.}\\\\\Huge{\color{red}{\bigstar}\color{blue}{\bigstar}\color{green}{\bigstar}\color{yellow}{\bigstar}\color{orange}{\bigstar}\color{red}{\bigstar}\color{blue}{\bigstar}\color{green}{\bigstar}\color{yellow}{\bigstar}\color{orange}{\bigstar}\color{red}{\bigstar}\color{blue}{\bigstar}\color{green}{\bigstar}\color{yellow}{\bigstar}}\) Welcome to Openstudy! And I hope you will enjoy this helpful site! ^^ Please check out the code of conduct to learn the rules of this site xD http://openstudy.com/code-of-conduct
For the first one first determine the length and height of the rectangular face...
the answer is 48 right
Correct ^^
First determine the length of the water...so we would count the units...
Length x width then multiply the answer by 6.
You would use the equation.. \(\huge{V=l\times w\times h}\) Where \(\large{l}\) would be the length of the water, \(\large{w}\) would be the same as the length and \(\large{h}\) would be the height of the ruler since the box is equal to the ruler's height...
120
Yep
Actually yea..
about 140 right
Use the same equation... \(\huge{V=l \times w \times h}\) \(\large{l}\) would be the length of the face which is \(\large{7}\) \(\large{w}\) would be the side length which is \(\large{3}\) \(\large{h}\) would be the height of the front face which is \(\large{5}\) Now that we know this we input... \(\huge\color{purple}{V=7 \times 3 \times 5}\)
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