Answer:
Not a Scale copy,
Step-by-step explanation:
Scaled copy: is a drawing of objects in alignment with another object, in scale copy, all dimensions are multiplied by the same number, no changes... might be bigger or larger in size, but still in line with the original dimensions. A bit like: similar shapes (e.g s. triangles)
why I chose my answers: dimensions or lengths are not given, just used the boxes to determine.
let me know your thoughts so I can edit my answer if there's need.
Isn't that interesting? What a neat little problem.
The middle number between a and b = (a + b)/2
The middle number between b and c = (b + c) / 2
The middle number between c and d = (c + d)/2
The middle number between d and a = (d + a)/2
The sum of the numbers in the corners of
diagram 1 = a + b + c + d Do you agree.
Now look at diagram two. Start by putting a, b, c and d in the corners.
Now remove the brackets from what I found above.
diagram 2 = a/2 + b/2 + b/2 + c/2 + c/2 + d/2 + d/2 + a/2 Now collect all the like terms.
<em>diagram 2 = a/2 + a/2 + b/2 + b/2 + c/2 + c/2 + d/2 + d/2</em>
<em>a/2 + a/2 = a does it not?</em>
<em>b/2 + b/2 = b</em>
<em>c/2 + c/2 = c</em>
<em>d/2 + d/2 = d</em>
<em>The sum of the middle numbers in diagram 2 = a + b + c + d</em>
<em>But that's the same sum as diagram 1, which was what you were asked to prove. </em>You cannot come up with a counter example that will give a different result, at least in the positive integers.
The question provides you with room for a written answer. You are going to have to reproduce in some form what I've put in italics.
Thank you for posting.
Answer:
What are we supposed to find
Answer:
-6,-5,0,6,12
Step-by-step explanation:
The negative numbers are obviously smaller than the positive ones :)
