XY>XA
<span>XA ≡ YA
XP ≡ PY</span>
Then, the first statement XA ≡ XY is false
Answer:
16 miles
Step-by-step explanation:
Not sure so tell me if im wrong
Answer:
The product of two numbers is negative. Which statement is true? Select TWO answers.
A. The quotient of the two numbers is positive.
B. The quotient of the two numbers is negative.
C. No conclusion can be drawn about the quotient.
D. The signs of both numbers are negative.
E. The sign of one number is positive and the sign of the other is negative.
Step-by-step explanation:
The correct two options are B (the quotient of the two number is negative) and E (the sign of one number is positive and the sign of the other is negative).
To validate Option B; quotient is the result we get when we divide two numbers. For instance: 
To validate Option E; multiplying two number of opposite sign will give us negative sign. For instance: 
Sin (26.5) = y/15
hence
15 *sin(26.5) =y
SOHCAHTOA
Answers are
Choice A) function is W(n) = 4n+4
Choice C) input values for the function are natural numbers
Choice G) figure 8 has 36 white tiles
There are only three correct answers
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Explanation:
Figure 1 has 1 red tile and 8 white tiles (9 total)
Figure 2 has 4 red tiles and 12 white tiles (16 total)
Figure 3 has 9 red tiles and 16 white tiles (25 total)
Figure 4 has 16 red tiles and 20 white tiles (36 total)
Things to notice
* The pattern counts for the red tiles are perfect squares (1, 4, 9, 16)
* The total number of tiles are also perfect squares (9, 16, 25, 36)
* The number of white tiles can be counted, but its much easier to use the formula W = T - R
W = number of white tiles
T = total number of tiles
R = number of red tiles
* The pattern for the white tile counts is 8,12,16,20 so we basically add on 4 each time. The formula is W(n) = 4n+4. Plug in n = 1 and it leads to W(n) = 8 as expected. Plug in n = 2 and it leads to W = 12 etc.
The input n is the number of the figure which is a natural number. Natural numbers are {1, 2, 3, 4, ...} which are counting numbers. The function is NOT continuous. We can't plug in n = 1.5 for instance. The input does not represent the number of white tiles as that is the output.
If we plugged in n = 6, then we get
W(n) = 4n+4
W(6) = 4*6+4
W(6) = 30
so figure 6 will have 30 white tiles (not 10)
Do the same for n = 8
W(n) = 4n+4
W(8) = 4*8+4
W(8) = 36
figure 8 has 36 white tiles
