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klemol [59]
3 years ago
15

1 year = how many seconds? Last question in my h.w and idk how to do it:/

Mathematics
1 answer:
Novay_Z [31]3 years ago
5 0
This should help
60 sec = 1min
60min = 1 hour
24hour = 1day
7 days = 1 week
around 4.3 weeks = 1month
12 months = 1 year

or you could use 365 days and times that by 24 than times that by 60 to get mins and again by 60 to get seconds.

hope this helps 
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Answer:

  • angle list = measure
  • 2, 4 = 35°
  • 3, 7, 9 = 52°
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  • 1, 5, 10, 12 = 93°
  • 6, 8 = 128°

Step-by-step explanation:

As with a lot of math, it helps to understand the vocabulary. That helps you understand what is being said when the words are used to form a thought.

A "transversal" is a line that cuts across two parallel lines. At each intersection, 4 angles are formed. The angles are given different names, so we can talk about pairs of them being congruent.

The four angles between the parallel lines are called <em>interior</em> angles. The four angles outside the parallel lines are called <em>exterior</em> angles. When the angles are on opposite sides of the transversal, they are <em>alternate</em> angles.

In the diagram, we can identify the following pairs in each category:

  • alternate interior: {3, 9}, {5, 10}
  • alternate exterior: {1, 12}, {7, 52°}

When interior angles are on the same side of the transversal, they are called <em>same-side</em> or <em>consecutive</em> interior angles. Exterior angles cannot be consecutive. Here are some in that category:

  • consecutive interior: {3, 6}, {5, 87°}

Angles created by a ray extending from a line are a <em>linear pair</em>. Angles of a linear pair are supplementary, that is, their sum is 180°. Angles formed by two intersecting lines, sharing only the same vertex, are called <em>vertical</em> angles. Vertical angles are both supplementary to the other angle of the linear pair of which they are a part. Since they are supplementary to the same angle, they are congruent (have the same measure). Here are some linear pairs and some vertical angles in the figure:

  • linear pairs: {6, 7}, {7, 8}, {8, 9}, {6, 9}, {10, 87°}, {10, 11}, {11, 12}, {12, 87°}
  • vertical angles: {1, 5}, {2, 4}, {3, 52°}, {6, 8}, {7, 9}, {10, 12}, {11, 87°}

<em>Corresponding</em> angles are ones that are in the same direction from the point of intersection. Some of those pairs are ...

  • corresponding angles: {1, 10}, {5, 12}, {3, 7}, {9, 52°}

Here are the relations that help you work this problem:

  • alternate interior angles are congruent
  • alternate exterior angles are congruent
  • vertical angles are congruent
  • corresponding angles are congruent
  • a linear pair is supplementary
  • consecutive interior angles are supplementary

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So far, we haven't mentioned much about the angles where lines j, k, l all meet. Transversal j cuts some of the angles created by transversal k, and vice versa. So, there are some angle sum relations that also apply to corresponding angles:

  • ∠1+∠2≅∠6
  • ∠2+52°≅87°
  • ∠3+∠4≅∠11
  • ∠4+∠5≅∠8

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With an awareness of all of the above, you can figure the measures of all of the angles in the diagram.

  ∠1 ≅ ∠5 ≅ ∠10 ≅ ∠12 = 180° -87° = 93°

  ∠2+52° = 87°  ⇒  ∠2 ≅ ∠4 = 87° -52° = 35°

  ∠3 ≅ ∠7 ≅ ∠9 ≅ 52°

  ∠6 ≅ ∠8 = 180° -∠7 = 128°

  ∠11 ≅ 87°

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