A sample space for the experiment is {A, B, C, D, E, F, G}. Let W represent the event “the card is white”, let S represent “the
card is shaded”, and let L represent “the number is less than 3”. Select all that apply.
A. The event W is {A, C, G}.
B. The event W or L is {A, D, F, G}.
C. The event W and L is {A, G}.
D. The event not L is {B, C, E, F}.
E. P(W or S) = 1
F. P(W and S) = 0
A. The event W is {A, C, G}.
B. The event W or L is {A, D, F, G}.
C. The event W and L is {A, G}.
D. The event not L is {B, C, E, F}.
E. P(W or S) = 1
F. P(W and S) = 0
1 answer:
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Answer: See the diagram below
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Explanation:
The base is always perpendicular to the height, meaning the two form a 90 degree angle (aka right angle).
In column 1, refer to the figures as 1, 2 and 3 (working top to bottom).
In column 2, refer to the figures as A, B, C
Figure 1 matches with figure B
Figure 2 matches with figure C
Figure 3 matches with figure A.
These matches are of course the base with the proper height.
The length of the line segment SR is 15 units.
<h3>How to find the length of a line segment?</h3>In Δ SRQ as seen in the attached image, we see that;
∠SRQ is a right angle
SQ is the hypotenuse
RT ⊥ SQ
Thus, by triangular rules, we know that;
(RQ)² = TQ × SQ
RQ = 20 units and TQ = 16 units
Thus;
(20)² = 16 × SQ
400 = 16 × SQ
SQ = 400/16
SQ = 25 units
By using Pythagoras theorem in Δ SRQ, we have;
(SR)² + (RQ)² = (SQ)²
RQ = 20 units and SQ = 25 units
Thus;
(SR)² + (20)² = (25)²
(SR)² + 400 = 625
(SR)² = 225
SR = √225
SR = 15 units
The length of the line segment SR is 15 units.
Read more about Length of Line Segment at; brainly.com/question/2437195
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