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Lelechka [254]
3 years ago
6

Jason scored a total of 38.14points in four events during his state gymnastic compitition.if he had the same score for each even

t what was his score for each event
Mathematics
1 answer:
Solnce55 [7]3 years ago
3 0
That would simply be
                                  38.14 ÷ 4 = 9.535

thus he scored 9.535 on each event
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You need to give me more information.
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3 years ago
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consider a quadrilateral with vertices d(0,0), i(5,5) n(8,4) g(7,1). determine the most accurate type of quadrilateral from the
Burka [1]

Answer:

Plotting the points into the coordinate plane gives us an observation that this quadrilateral with vertices d(0,0), i(5,5) n(8,4) g(7,1) is a KITE, as shown in figure a.

Step-by-step explanation:

Considering the quadrilateral with vertices

  • d(0,0)
  • i(5,5)
  • n(8,4)
  • g(7,1)

Plotting the points into the coordinate plane gives us an observation that this quadrilateral with vertices d(0,0), i(5,5) n(8,4) g(7,1) is a KITE, as shown in figure a.

From the figure a, it is clear that the quadrilateral has

  • Two pairs of sides
  • Each pair having two equal-length sides which are adjacent
  • The angles being equal where the two pairs meet
  • Diagonals as shown in dashed lines cross at right angles,  and one of the diagonals does bisect the other - cuts equally in half

Please check the attached figure a.

Keywords: kite, quadrilateral

Learn more about kite and quadrilateral from brainly.com/question/3318099

#learnwithBrainly

4 0
3 years ago
If a= 2 ,b= 5 and c= 9, find<br>i) 2a( b+c)<br>ii) abc​
klio [65]
Answer:

i) 56

ii) 90

Step-by-step explanation:

i) 2a (b + c) where a = 2 b = 5 and c = 9

2(2) ((5) + (9))

2(2) (14)

(4) (14)

56

ii) abc

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6 0
3 years ago
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Find the exact value of cos(-pi/12).
gtnhenbr [62]

Remove full 2π rotations until the angle is between 0 and 2π.

\bf{cos\left(\dfrac{23\pi}{2}\right) }

Evaluate \bf{cos\left(\frac{23\pi}{2}\right) }.

0.96592582

The result can be displayed in multiple ways.

Exact form:

\bf{cos\left(-\dfrac{23\pi}{2}\right) }

Greeting.

4 0
2 years ago
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