Answer: 6.144 cm³
Step-by-step explanation:
You know that the scale factor of the large milk container to the small milk container is 0.08 .
By definition, the volume scale factor is the linear scale factor elevated to the cube. Therefore, the volume scale factor is:
Therefore, to calculate the volume of milk that the small container can carry (<em>)</em>, you must multiply the volume of milk that the larger container can carry ()<em> </em>by the volume scale factor obtained above. Then the result is:
Answer:
+ 88%
Step-by-step explanation:
Here is how this is solved.
First stage one segment
second stage 3 segment each 1/3 of the original (like dividing the first one into 3) this creates three bending
3rd stage each one of the 1/3 long segments is now divided into 4 making a total of 12
low and behold there is 12 bendings in total
the idea here is each division is considered a bend
Answer:
A. A data set is a collection of similar data.
D. A data set contains data all of which have some common characteristic.
Answer:
Δs DEF and DRQ not similar ⇒ 2nd answer
Step-by-step explanation:
Let us revise the cases of similarity
- AAA similarity : two triangles are similar if all three angles in the first triangle equal the corresponding angle in the second triangle
- AA similarity : If two angles of one triangle are equal to the corresponding angles of the other triangle, then the two triangles are similar
- SSS similarity : If the corresponding sides of the two triangles are proportional, then the two triangles are similar
- SAS similarity : In two triangles, if two sets of corresponding sides are proportional and the included angles are equal then the two triangles are similar.
In triangles DEF and DRQ
∵ m∠EDF = m∠REQ ⇒ vertical opposite angles
∵ m∠E ≠ m∠R
∵ m∠F ≠ m∠Q
<em>Only one angle in the 1st triangle is equal to one angle in the other triangle, no other angles are equal, similarity needs at least two angles in one triangle equal to two angles in the other triangle </em>
∴ The two triangle are NOT similar by any case of similarity
∴ Δs DEF and DRQ not similar