You can call it a constant proportionality table because it is used to find the constant of proportionality and proportional relationships. (I am not really sure)
The two angles to be selected are as follows with their termination quadrants respectively;
- 130° = The terminal side of the angle lies in the second quadrant.
- (4π/3) radians= The terminal side of the angle lies in the third quadrant.
<h3>What is the terminal side of the angles selected?</h3>
According to the task content, two angles are to be selected in which case one is in degrees and the other in radians with the quadrants in which their terminal sides lie.
Consequently, it follows from convention that the angles in discuss are as follows;
- 130° = The terminal side of the angle lies in the second quadrant.
- (4π/3) radians= The terminal side of the angle lies in the third quadrant.
Ultimately, the angles are as represented above in which case, (4π/3) radians is equivalent to 240°.
Read more on terminal side of angles;
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Answer:
Option B. g(x)=(1/4 x)^2
Step-by-step explanation:
Answer:
B
Step-by-step explanation:
Write a five-number summary for each distribution:
<u>Bulldogs:</u>
Min: 55
Q1: 70
Med: 80
Q2: 90
Max: 105
This distribution is symmetric, because Q1-Min=Max-Q2=15 and Med-Q1=Q2-Med=10
Tigers:
Min: 55
Q1: 60
Med: 65
Q2: 85
Max: 110
This distribution is not symmetric, because Q1-Min=15, Max-Q2=25 (15≠25) and Med-Q1=5, Q2-Med=20 (5≠20). This distribution is right-skewed or positively-skewed (has a long right tail)
So, correct option is option B