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Alenkasestr [34]
4 years ago
11

What is the answer to (((4^2-(7 x 2))4x2)-2x3+(5x2)÷2-5?

Mathematics
1 answer:
LiRa [457]4 years ago
6 0

{4}^{2}  = 4 \times 4 = 16
((16 - (14)) = 2
((2)4 \times 2) = (2 \times 8) = 16
((16) - 2 \times 3) = 16 - 6 = 10
(10 + (5 \times 2)) = 10 + (10) = 20
(20 \div 2) = 10
10 - 5 = 5
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Hello, 

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then:
A_{1} = \frac{80*r^{2} }{2}

With the two radius it is formed an isosceles triangle, so, we must obtain its area, but first we obtain the height and the base.

cos(40)= \frac{h}{r}  \\  \\ h= r*cos(40)\\ \\ \\ sen(40)= \frac{b}{r} \\ \\ b=r*sen(40)

Now we can find its area:
A_{2}=2* \frac{b*h}{2}  \\  \\ A_{2}= [r*sen(40)][r*cos(40)]\\  \\A_{2}= r^{2}*sen(40)*cos(40)

The subtraction of the two areas is 100cm^2, then:

A_{1}-A_{2}=100cm^{2} \\ (40*r^{2})-(r^{2}*sen(40)*cos(40) )=100cm^{2} \\ 39.51r^{2}=100cm^{2} \\ r^{2}=2.53cm^{2} \\ r=1.59cm

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3 years ago
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elixir [45]
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The probability that a single radar set will detect an enemy plane is 0.9. if we have five radar sets, what is the probability t
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The probability that a single radar set will detect an enemy plane is 0.9. if we have five radar sets, what is the probability that exactly four sets will detect the plane?

Solution: The given random experiment follows binomial distribution with p=0.9,n=5

Let x be the number of radar sets that will detect the plane.

We have to find P(x=4)

P(x=4)=\binom{5}{4}0.9^{4}(1-0.9)^{5-4}      

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Therefore, the probability that exactly four sets will detect the plane is 0.3281

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natima [27]

Answer:

A: 50

Step-by-step explanation:

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3 years ago
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You just subtract it,

65 - 30= 35
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