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Dahasolnce [82]
3 years ago
13

El maestro de matemáticas mostró una figura cuya área está representada por la siguiente expresión x² - 5x 6 = 0. ¿Cuánto miden

los lados de la figura?
Mathematics
1 answer:
Mama L [17]3 years ago
3 0

Answer:

x≈5

Step-by-step explanation:

x^2-5x6=0

x^2-30=0

x^2-30+30=30+0

x^2=30

x≈5

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solve the following system of equation using the substitution method y equals 3x - 14 y equals x - 10​
monitta

Answer:

(2,-8)

Step-by-step explanation:

y have

y=3x-14

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we can substitute y in the first equation with x-10

x-10=3x-14

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The Graduate Record Examination (GRE) is a standardized test that students usually take before entering graduate school. Accordi
lesantik [10]

Answer:

(a) The first quartile is 382.27 and it means that at least el 25% of the scores are less than 382.27 points.

The second quartile is 462 and it means that at least el 50% of the scores are less than 462 points.

The third quartile is 541.73 and it means that at least el 75% of the scores are less than 541.73 points.

(b) The 99th percentile is 739.27 and it means that at least el 99% of the scores are less than 739.27 points.

Step-by-step explanation:

The first, second the third quartile are the values that let a probability of 0.25, 0.5 and 0.75 on the left tail respectively.

So, to find the first quartile, we need to find the z-score for which:

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using the normal table, z is equal to: -0.67

So, the value x equal to the first quartile is:

z=\frac{x-m}{s}\\ x=z*s +m\\x =-0.67*119 + 462\\x=382.27

Then, the first quartile is 382.27 and it means that at least el 25% of the scores are less than 382.27 points.

At the same way, the z-score for the second quartile is 0, so:

x=0*119+462\\x=462

So, the second quartile is 462 and it means that at least el 50% of the scores are less than 462 points.

Finally, the z-score for the third quartile is 0.67, so:

x=z*s +m\\x =0.67*119 + 462\\x=541.73

So, the third quartile is 541.73 and it means that at least el 75% of the scores are less than 541.73 points.

Additionally, the z-score for the 99th percentile is the z-score for which:

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z = 2.33

So, the 99th percentile is calculated as:

x=z*s +m\\x =2.33*119 + 462\\x=739.27

So, the 99th percentile is 739.27 and it means that at least el 99% of the scores are less than 739.27 points.

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