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MissTica
1 year ago
13

In a game, a player earns 100 points for each question answered correctly and earns -30 points for each question answered incorr

ectly. A player answered 14 questions correctly and 6 questions incorrectly.
Part A) Write a numeric expression to represent the total number of points the player earned.



Part B) Determine the total number of points.
Mathematics
1 answer:
REY [17]1 year ago
6 0

The general expression is 130 x - 600 and total points scored by the player is 1220

A) Let the number of correctly answered questions be x.

∴ Number of incorrectly answered questions will be 20 - x.

+ 100 points is awarded for each question answered correctly while -30 points is awarded for each question answered incorrectly.

Thus, the general equation becomes

= 100x - (20 - x)(-30)

= 100x +30x - 600

= 130x - 600

Thus the general expression becomes 130 x - 600

B)  The player answers 14 questions correctly, thus x = 14

Substituting the value of x =14 in the general equation we get,

= 130(14) - 600

= 1820 - 600

= 1220.

Thus the total points scored by the player will be 1220

Learn more about Linear Equations here :

brainly.com/question/14989092

#SPJ1

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A random variable follows the continuous uniform distribution between 160 and 340. Calculate the following quantities for the di
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Step-by-step explanation:

An uniform probability is a case of probability in which each outcome is equally as likely.

For this situation, we have a lower limit of the distribution that we call a and an upper limit that we call b.

The probability of finding a value of X higher than x is:

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The probability of finding a value of X between c and d is:

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The mean and the standard deviation are, respectively:

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A random variable follows the continuous uniform distribution between 160 and 340.

This means that a = 160, b = 340

a)

P(220 \leq X \leq 290) = \frac{290 - 220}{340 - 160} = 0.3889

b)

P(160 \leq X \leq 250) = \frac{250 - 160}{340 - 160} = 0.5

c)

P(X > 190) = 1 - \frac{190 - 160}{340 - 160} = 0.8333

d)

M = \frac{160 + 340}{2} = 250

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Let's first represent the weight of the black rhinoceros and chimpanzee with variables. We will assign <em>r</em> for the rhinoceros and <em>c</em> for the chimpanzee.

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We can remove the \frac{18}{18} from the right side to be left with c. We can also divide 2250 by 8 to get the weight of an average-size chimpanzee.

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