The number Of households with VCRs in 1990 was about 87.5% of the number with VCRs in 1993. About how many households had VCRs in 1993?
1989 ~ 1 household
1985 ~ 18 households
1990 ~ 63 households
1995 ~ 77 households
Answer
the is D
Step-by-step explanation:
Answer:
154 157 160
Step-by-step explanation:
Add 3 each time
The next number in the pattern 145, 148, 151 is 154, because the pattern increases by 3 each time.
The pattern provided appears to be increasing by 3 each time. We start at 145, add 3 to get 148, add 3 again to get 151 and therefore, by following this pattern, if we add 3 to 151, we get 154. So, the next number in the sequence should be 154.
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The measures of ∠ L and ∠ M are 180 degrees - x and 132 degrees - x, respectively.
Since the interior angles of a triangle add up to 180 degrees, we have the following equation:
x + x + L + M = 180 degrees
We also know that the exterior angle of a triangle is equal to the sum of the two non-adjacent interior angles. Therefore, we have the following equation:
L = x + 48 degrees
We can substitute this equation into the first equation to get:
x + x + x + 48 degrees + M = 180 degrees
Combining like terms, we get:
3x + 48 degrees + M = 180 degrees
Subtracting 48 degrees from both sides, we get:
3x + M = 132 degrees
Subtracting x from both sides, we get:
2x + M = 132 degrees - x
We can now substitute this equation into the equation L = x + 48 degrees to get:
L = (132 degrees - x) + 48 degrees
L = 180 degrees - x
Therefore, the measures of ∠ L and ∠ M are 180 degrees - x and 132 degrees - x, respectively.
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In triangle LMN, both angle L and angle M are 24 degrees, calculated using the property of exterior angles in triangles.
From your question, it seems like we're dealing with an issue of triangle geometry and exterior angles in particular. In a triangle, the measure of an exterior angle is equal to the sum of the measures of the two non-adjacent interior angles. This means, in triangle LMN, angle ONP (which is 48 degrees) equals to the sum of angle NLM (which is x) and angle LMN (also x).
Therefore, we can make the equation as 2x = 48, where 2x accounts for angles NLM(x) and LMN(x). Solving this equation gives us x = 24. Hence, ∠L (or NLM) = 24 degrees and ∠M (or LMN) = 24 degrees.
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