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jarptica [38.1K]
2 years ago
8

What times what equals 90 ?

Mathematics
2 answers:
denpristay [2]2 years ago
5 0
10*9=90
30*3=90
45*2=90
18*5=90
15*6=90
1*90=90

Hope this helped!
aleksandr82 [10.1K]2 years ago
3 0
Well, hello again. 

10x9 
3x30
2x45
6x15

Next time, try making a factor tree if you need any more possibilities. Effort is the biggest part of success. 
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The pH of a solution is measured eight times by one operator using the same instrument. She obtains the following data: 7.15, 7.
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Answer:

(a)7.185

(b)0.000371

(c) 0.019

(d)Sample variance and Sample standard deviation

Step-by-step explanation:

We are given the following sample data.

7.15, 7.20, 7.18, 7.19, 7.21, 7.20, 7.17, 7.18.

(a) Calculate the sample mean. Round your answer to 3 decimal places.

The formula for sample mean =

Sum of terms/Number of terms

= 7.15 + 7.20+ 7.18+7.19+7.21+7.20+7.17+ 7.18/8

= 57.48/8

= 7.185

(b) Calculate the sample variance. Round your answer to 6 decimal places.

The formula for sample Variance =

(x - mean)²/n - 1

n = 8

Sample variance = (7.15 - 7.185)² + (7.20-

7.185)²+ (7.18 -7.185)² + (7.19 -7.185)² + (7.21 - 7.185)² + (7.20 - 7.185)² + (7.17 - 7.185)² + (7.18 - 7.185)² /8 - 1

= 0.001225 + 0.000225+ 0.000025+ 0.000025 + 0.000625 + 0.000225 + 0.000225 + 0.000025/7

= 0.0026/7

= 0.000371428571

Approximately to 6 decimal places = 0.000371

(c) Calculate the sample standard deviation. Round your answer to 3 decimal places.

The formula for Sample Standard Deviation = √Sample variance

= √0.000371428571

= 0.01927248223

To 3 decimal places = 0.019

(d) Which of the following are potential major sources of variability in the experiment

Sample variance

Sample standard deviation

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3 years ago
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Answer: the answer is 2 and 5

Step-by-step explanation:

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Answer:

65536

Step-by-step explanation:

multiply each term by 2 until you get to the 14th term. the 14th term is 65536

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Two sides of a triangle have lengths 11 and 18. What must be true about the length of the third side
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It can either be equivalent to 11 or 18.
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the graph of f(x)=6(3)^x-1 from problem 2 moves closer and closer to the x-axis as x decreases. Does the graph ever reach the x-
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