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Alenkinab [10]
3 years ago
6

If two lines are parallel, then the lines are coplanar.

Mathematics
1 answer:
muminat3 years ago
7 0
This is a true statement. They need to be on the same plane in order to be parallel.
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PLEASE HELP ME WITH THIS! PLEASE!
Katena32 [7]

Answer:

Its D.

Step-by-step explanation:

All you have to do is divide 3 1/2 by 1/2.

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The first and last terms of a 10-term arithmetic series are listed in the table. What is the sum of the series?
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The arithmetic sequence general formula is an = a1 + d *(n-1) where d is the arithmetic difference and n is an integer. In this case, upon derivation, the formula that represents the sum of the series is S = (a1  + an)*(n/2). Substituting, S = (3+75)*(10/2) equal to 390
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Logan is making bookmarks that contain flower petals. He has 95 petals. He uses 3 flower petals for each bookmark. What is the G
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Answer: The GREATEST number of bookmarks that Logan can make = 31.

Step-by-step explanation:

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Number the number of bookmarks can be prepared from 95 petals = 95 ÷ (Petals required of each bookmark)

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A music store gives every 20th customer A $5 gift card. Every 50th customer gets A $10 gift card. Which customer will be the fir
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Lera25 [3.4K]

Answer:

130.2845\leq h\leq 137.7245

Step-by-step explanation:

Given an inequality that relates the height h, in centimeters, of an adult female and the length f, in centimeters, of her femur by the equation

|h - (2.47f + 54.10)| \leq  3.72

If an adult female measures her femur as 32.25 centimeters, we can determine the possible range of her height by plugging f = 32.25cm into the modelled equation as shown:

|h - (2.47(32.25) + 54.10)| \leq  3.72\\|h - (79.9045 + 54.10)| \leq  3.72\\|h - (134.0045)| \leq  3.72\\

If the modulus function is positive then:

h - 134.0045 \leq  3.72\\h \leq 3.71+134.0045\\h\leq 137.7245

If the modulus function is negative then:

-(h - 134.0045) \leq  3.72\\-h+134.0045 \leq 3.72\\-h\leq 3.72-134.0045\\-h\leq -130.2845\\

multiply through by -1

-(-h)\geq  -(-130.2845)\\h\geq 130.2845\\130.2845\leq h

combining the resulting inequalities, the estimate of the possible range of heights will be 130.2845\leq h\leq 137.7245

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