What are scale drawings? Can you give an example?
@texaschic101
@Michele_Laino
in your own words please :) and i need the example in words
scale drawings are drawings which refer to real objects, nevertheless their measures are reduced with respect to the corresponding real measures according to a scale factor. An example are the geographical maps
Awesome.. can you give me another example?
another example are drawings used in order to design a mechanical construction, namely boats, race cars, planes, and so on
can you give me like a word problem example please :)
namely?
no just like a regular word problem
sorry, what is a regular word problem?
just give me another example.. but as a word problem .. it doesnt matter what type @Michele_Laino
another example comes from drawings used to design architectural constructions
thats not a word problem @Michele_Laino
I'm sorry, I don't know what is a word problem
like this for example.. if the distance on a map is 2 cm represents 50 meters , what is the scale factor?
In that case, the scale factor is: \(2\) cm corresponds to \(50\) meters, or \(1:25\)
ok now can you give me an example like that
another example, is from boats constructions: 600 millimeters represents a distance of 3 meters so the scale factor is: \(200:1\)
ok thanks.. next question :) What are vertical angles? can you give an example?
in words please :)
please wait a moment
vertical angles is a couple of angles in which the sides of an angle are the prolongations of the sides of the other angle of the couple. Here is an example: |dw:1444060498908:dw|
how do i explain that example to my teacher in words?
in that example we have considered the vertical angles which come from the intersection between two infinite coplanar and incident lines
ok thanks :)
:)
next!
can you find the area and circumfrance of a circcle given the radius or diameter?
it is simple, if \(r\) is the radius and \(D\) is the diameter, then we can write this: \[\begin{gathered} A = \pi {r^2} = \pi \frac{{{D^2}}}{4} \hfill \\ C = 2\pi r = \pi D \hfill \\ \end{gathered} \] \(A\) stands for area, and \(C\) stand for circumference length
i dont understand
more explanation: \[\begin{gathered} A = \pi {r^2},\quad {\text{ or }}A = \pi \frac{{{D^2}}}{4} \hfill \\ C = 2\pi r,\quad {\text{or }}C = \pi D \hfill \\ \end{gathered} \]
but i dont get any of those things... how would you explain it to a teacher. please make it very simple :) @Michele_Laino
here is the explanation using words only: area is given by the product of 3.14 by the square of radius
or by the product of 3.14 and the square of diameter divided by four
circumference is given by the product of 6.28 by the radius, or is given by the product of 3.14 by the diameter
okay.. so is this the answer? area is given by the product of 3.14 by the square of radius or by the product of 3.14 and the square of diameter divided by four. circumference is given by the product of 6.28 by the radius, or is given by the product of 3.14 by the diameter.
correct!
why did you use 3.14 and 6.28?
since, the quotient by the length of a circumference and the diameter of that circumference is an irrational number, namely: 3.14159....(infinite decimal figures) which can be approximated to 3.14
the quotient between*
6.28 is 3.14*2=6.28
ok thanks :) next!
can you describe the difference between complementary and supplementary angles?
complementary angles are angles whose sum is congruent to a right angle. here is an exmaple: |dw:1444061870759:dw| Supplementary angles are angles whose sum is congruent to a flat angle. here is an example: |dw:1444061943310:dw|
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