Robert says his better long jump was about 1 foot farther than May's better long up. Is he correct? Explain.
2 answers:
Answer:
So he is wrong
Step-by-step explanation:
I think your question is missed of key information, allow me to add in and hope it will fit the original one.
<em>Mays jumps : 4 2/3 and 4 3/4 </em>
<em>Robert jumps : 6 1/12 and 5 2/3 </em>
My answer:
May:
- 4 2/3 =
feet
- 4 3/4 =
feet
=> May better jump is: 4.75 feet
Robert:
- 6 1/12 =
feet
- 5 2/3 =
feet
=> Robert better jump is: 6.08 feet
The difference between Robert's better long jump and May's better long jump is:
6.08 - 4.75 = 1.33 feet
So he is wrong, it is 1.33 feet not 1 foot
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For Wednesday for question five I think that’s the answer I’m not rly sure. I hope this helps. :)
<h3>Answer: C) 142 degrees</h3>
=======================================================
Explanation:
Extend segment MN such that it intersects side ST. Mark the intersection as point A. See the diagram below.
We're given that angle MNT is 72 degrees. The angle TNA is equal to 180-(angle MNT) = 180 - 72 = 108 degrees, since angles MNT and TNA add to 180.
For now, focus entirely on triangle TNA. We see from the diagram that T = 34 and we just found that N = 108. Let's find angle A
A+N+T = 180
A+108+34 = 180
A+142 = 180
A = 180-142
A = 38
So angle NAT is 38 degrees.
----------------------------
Since segment MA is an extension of MN, and because MN || SQ, this means MA is also parallel to SQ.
We found at the conclusion of the last section that angle NAT was 38 degrees. Angles QST and NAT are corresponding angles. They are congruent since MA || SQ. This makes angle QST to also be 38 degrees
----------------------------
The angles QSR and QST are a linear pair, so they are supplementary
(angle QSR) + (angle QST) = 180
angle QSR = 180 - (angle QST)
angle QSR = 180 - 38
angle QSR = 142 degrees