Answer:
Parallel
corresponding angles theorem
NYM
AA
Step-by-step explanation: I DID IT ON EDGE!: )
We know that side NM is _________________
✔ parallel
to side XZ. If we consider side NY as the transversal, angle pairs are formed. According to the _____________
✔ corresponding angles theorem
, it follows that ∠YXZ is congruent to ∠YNM. Also, angle XYZ is congruent to angle _____________
✔ NYM
due to the reflexive property. Hence, triangle XYZ is similar to triangle NYM by the _____________
✔ AA
similarity theorem.
In order to solve this, we will use proportions. The first step involves converting centimeters to meters by applying dimensional analysis:


Once everything is expressed in meters, we can set up the proportions accordingly. Our proportion becomes 
First, we perform cross-multiplication: 
Then, by dividing both sides by 0.59, we arrive at x = 18.6 m, or D.
Answer:
3
Step-by-step explanation:
The coach organizes her 9 players into groups of 3. Therefore, she has a total of 9 players and wants to group them in sets of 3.
To determine how many groups of three can be formed, we divide the total players by 3. This gives us:
9 / 3 = 3 groups
Thus, there will be 3 groups of 3 players each.
Response:
360
Explanation in steps:
You'll require 2 * 2 * 2 to ensure the smallest number is divisible by 8 along with all the others.
For the smallest number to be divisible by 9 along with the others, 3 * 3 is necessary.
Ultimately, you'll need 1 five
Thus, the smallest number divisible by all these factors is calculated as 2*2*2*3*3*5 = 360
- 360/2 = 180 is valid
- 360/3 = 120 is valid
- 360/5 = 72 is valid
- 360/6 = 60 is valid
- 360/8 = 45 is valid
- 360/9 = 40 is valid.
No smaller number than 360 fulfills this requirement.
Answer: The 'E' signifies scientific notation. The initial number serves as the coefficient in scientific representation, multiplied by a power of ten. The figure trailing the 'E', which is -8, denotes the exponent, while the base is 10.
REAL ANSWER
Step-by-step explanation: I completed the assignment