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Whitepunk [10]
3 years ago
12

How do you solve a SSS triangle?

Mathematics
2 answers:
skad [1K]3 years ago
7 0
<span><span>1. Use The Law of Cosines first to calculate one of the angles 2. T</span>hen use The Law of Cosines again to find another angle 3. A<span>nd finally use angles of a triangle add to 180° to find the last angle.

law of cosines: 
</span></span>

cos(C) = (a^2 + b^2 − c^2)/2ab

cos(A) = (b^2 + c^2 − a^2)/2bc

cos(B) = (c^2 + a^2 − b^2)/2ca

svetoff [14.1K]3 years ago
4 0
Bye dividing one third and multiplying by pi
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Which of the following are true statements about any regular polygon? Check all that apply. A. all of it's angles measure 90 deg
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B,E,F

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Which expressions are equivalent to 7x – 14? Check all that apply.
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Answer is 3x – 14 + 4x

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If you like my answer than please mark me brainliest thanks

5 0
3 years ago
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Here are some (simulated) data on the maximum age distribution in rabbits:
bogdanovich [222]

Let Y denote the maximum age of rabbit.

To calculate probability for Y=a from given table, we need to divide frequency corresponding to y=a with sum of frequencies.

For example P(Y=0) = \frac{37}{37+232+429+388+225+99+58+10+6+0} =\frac{37}{1484} = 0.02493

Like that P(y=1) = 0.1563, P(Y=2) = 0.2891, P(y=3) = 0.2615, P(Y=4) = 0.1516,

P(Y=5) = 0.0667, P(Y=6) = 0.0391,P(Y=7) = 0.0067, P(Y=8)=0.004 and P(Y=9) =0.

a) P(Y>5) = P(Y=6)+P(Y=7)+P(Y=8)+P(Y=9)

              = 0.0391+0.0067+0.004+0 = 0.0498

b) P(2<Y<6) = 0.2615+0.1516+0.0667 = 0.4798

c) P(Y≥3) = 0.2615+0.1516+0.0667+0.0391+0.0067+0.004+0= 0.5296

d)P(Y<6) = 0.02493+0.1563+0.2891+0.2615+0.1516+0.0667 =0.95013

e)If we add (a) and (d), we will get 0.0498+0.95013 = 0.99993≈1

Not surprised,since this is nothing but addition of probabilities for all Y values.

That's we got 1 since numerator and denominator are same.

8 0
3 years ago
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