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salantis [7]
3 years ago
15

1.2x+3.7=2.2x - 4.5 what does x=

Mathematics
1 answer:
valentina_108 [34]3 years ago
6 0
Simplifying
1.2x + 3.7 = 2.2x + -4.5

Reorder the terms:
3.7 + 1.2x = 2.2x + -4.5

Reorder the terms:
3.7 + 1.2x = -4.5 + 2.2x

Solving
3.7 + 1.2x = -4.5 + 2.2x

Solving for variable 'x'.

Move all terms containing x to the left, all other terms to the right.

Add '-2.2x' to each side of the equation.
3.7 + 1.2x + -2.2x = -4.5 + 2.2x + -2.2x

Combine like terms: 1.2x + -2.2x = -1x
3.7 + -1x = -4.5 + 2.2x + -2.2x

Combine like terms: 2.2x + -2.2x = 0.0
3.7 + -1x = -4.5 + 0.0
3.7 + -1x = -4.5

Add '-3.7' to each side of the equation.
3.7 + -3.7 + -1x = -4.5 + -3.7

Combine like terms: 3.7 + -3.7 = 0.0
0.0 + -1x = -4.5 + -3.7
-1x = -4.5 + -3.7

Combine like terms: -4.5 + -3.7 = -8.2
-1x = -8.2

Divide each side by '-1'.
x = 8.2

Simplifying
x = 8.2
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In a large statistics course, 74% of the students passed the first exam, 72% of the students pass the second exam, and 58% of th
11111nata11111 [884]

Answer:

Required probability is 0.784 .

Step-by-step explanation:

We are given that in a large statistics course, 74% of the students passed the first exam, 72% of the students pass the second exam, and 58% of the students passed both exams.

Let Probability that the students passed the first exam = P(F) = 0.74

     Probability that the students passed the second exam = P(S) = 0.72

     Probability that the students passed both exams = P(F \bigcap S) = 0.58

Now, if the student passed the first exam, probability that he passed the second exam is given by the conditional probability of P(S/F) ;

As we know that conditional probability, P(A/B) = \frac{P(A\bigcap B)}{P(B) }

Similarly, P(S/F) = \frac{P(S\bigcap F)}{P(F) } = \frac{P(F\bigcap S)}{P(F) }  {As P(F \bigcap S) is same as P(S \bigcap F) }

                          = \frac{0.58}{0.74} = 0.784

Therefore, probability that he passed the second exam is 0.784 .

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3 years ago
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