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Kryger [21]
3 years ago
5

For exercices 45-50, between which two benchmarks ( Of 0, 1/2,1 1/2) does each fraction fall? Tell which is the nearer benchmark

.
45. 3/5
46. 1 2/6
47. 12/10
48. 2/18
49. 1 8/10
50. 1 12/15
Mathematics
2 answers:
n200080 [17]3 years ago
8 0
3/5 is closer to 1/2
1 2/6 is closer to 1 1/2. 1 2/6 is equivalent to 1 1/3
12/10 is closer to 1 1/2. 12/10 is equivalent to 1 1/5.
2/18 is closer to 0. 2/18 can be simplified to 1/9 or 0.11
1 8/10 is closer to 1 1/2. 1 8/10 is equivalent to 1 4/5
1 12/15 is closer to 1 1/2. 1 12/15 is equivalent to 1 4/5
I hope this helps you
OleMash [197]3 years ago
4 0
45. 3/5 is nearer to 1/2
46. 1 2/6 is nearer to 1 1/2. 1 2/6 can be simplified to 1 1/3
47. 12/10 is nearer to 1 1/2. 12/10 can be simplified to 1 2/10 and further simplified to 1 1/5.
48. 2/18 is nearer to 0. 2/18 can be simplified to 1/9 or 0.11
49. 1 8/10 is nearer to 1 1/2. 1 8/10 can be simplified to 1 4/5
50. 1 12/15 is nearer to 1 1/2. 1 12/15 can be simplified to 1 4/5.
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stira [4]

<u>Complete Question</u>

The probability distribution table is given below:

\left|\begin{array}{c|ccccccc}x&0&1&2&3&4&5&6\\P(x) &0.33 &0.24& 0.16& 0.12 &0.08 &0.05& 0.02\end{array}\right|

Answer:

1.61

Step-by-step explanation:

The probability distribution table is given below:

\left|\begin{array}{c|ccccccc}x&0&1&2&3&4&5&6\\P(x) &0.33 &0.24& 0.16& 0.12 &0.08 &0.05& 0.02\end{array}\right|

We want to determine the mean number of times a person gave blood.

Expected Value, E(x)=\sum x_i\cdot P(x_i)

=(0 \times 0.33)+ (1 \times 0.24)+(2\times0.16)+(3\times0.12)+(4\times0.08)+(5\times0.05)+(6\times0.02)\\=0+0.24+0.32+0.36+0.32+0.25+0.12\\=1.61\\

The mean number of times a person gave blood based on this survey is 1.61.

4 0
4 years ago
I’ll mark brainlest if you get it right
Makovka662 [10]

Answer:

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Step-by-step explanation:

Quadrilaterals add up to 360

The two dashes and the dashes imply that angle V and angle X are congruent.

128 + 138 = 266

360 - 266 = 94

94 / 2 = 47

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Step-by-step explanation:

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