一1423-16 田5 +5>X-161718sm co,

Answers

Answer 1

Answer:   -14 ≥ ¹/₃x - 16
+ 16 + 16
2 ≥ ¹/₃x
3(2) ≥ 3(¹/₃x)
6 ≥ x
x ≤ 6
Solution Set: (-∞, 6]

  5 < ¹/₈m + 5
  - 5 - 5
  0 < ¹/₈m
8(0) < 8(¹/₈m)
  0 < m
m > 0
Solution Set: (0, ∞)

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How much would you spend if your meal cost $37.24 and you want to leave an 18% tip?

Answers

Answer:

43.94 in total

Step-by-step explanation:

18% of 37.24 is 6.70 which would be the tip and adding those two numbers together would equal 43.94

Hope this helps. Plz give brainliest.

Answer: 37.42

Step-by-step explanation: first you need to add and point to the 18% like this 0.18 and add it to the first number

A quarterback is standing in the middle of the field 60 yards from his goal line. He passes the ball to a player 12 yards to his left on the 55 yard line. How long was the pass?

Answers

so for this you would have to use the pythagorean theorem which is α²+b²=c². The 12 yards would be a and the distance between the 60 yard line and 50 yard line which is 5 would be b and you would be trying to find out what c is.

a²+b²=c²
12²+5²=c²
144+25=c²
169=c²
now you want to get c alone and in order to do that we would square root it and i'm sure you have learned that what you do on one side you have to do to the other so we would also square root 169
√169=√c²

13=c

the pass was 13 yards

hope i helped :)

Final answer:

Using the Pythagorean theorem on the given conditions, the length of the quarterback's pass was calculated to be 13 yards.

Explanation:

The subject of this question falls under Mathematics, specifically in the topic of the Pythagorean Theorem. To solve this problem, we should recognize it as a right triangle problem. The quarterback is at one point, the goal line forms the base, and the player is at the third point. We can then use the Pythagorean Theorem (a^2 + b^2 = c^2), where c is the hypotenuse, or the path of the football.

In this case, the difference in yard lines (60 - 55 = 5 yards) and the distance to the left (12 yards) form the two other sides of the triangle. We then calculate the pass length using the formula, √((5^2) + (12^2)). The square root of (25 + 144) equals the square root of 169, which gives the answer 13 yards. Therefore, the length of the pass was 13 yards.