Numeracy and Data Analysis: Calculation of Central Tendency and Linear Forecasting Model
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This report explains about the humidity temperature in Manchester city and central tendency formula and formulating through using linear equation. It includes calculation of mean, median, mode, range and standard deviation.
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Numeracy and data analysis
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TABLE OF CONTENTS INTRODUCTION...........................................................................................................................3 MAIN BODY..................................................................................................................................3 1. Humidity in Manchester city...................................................................................................3 2. Data chart for the given humidity............................................................................................3 3. Calculation of central tendency...............................................................................................4 4. Linear forecasting model.........................................................................................................5 CONCLUSION................................................................................................................................7 REFERENCES................................................................................................................................8
INTRODUCTION Central tendency is the typical value which is probability for the distribution and it is also known as centre or location of the distribution. This report will explain about the humidity temperature in Manchester city. Along with, central tendency formula and formulating through using linear equation. MAIN BODY 1. Humidity in Manchester city Number of daysHumidity 189.00% 299.00% 392.00% 492.00% 575.00% 683.00% 778.00% 880.00% 982.00% 1085.00% 2. Data chart for the given humidity.
3. Calculation of central tendency Themeanis the average of the number. Which is easily calculated and add up all the member then divided by how many numbers are given.Mainly, represent the average of the given collection of data and it is also relevant for both recreateand continuous data (Aunioand et.al., 2021). Along with this it is also equal with all the value in form of collection data that is divided by the total number of values. Mean = sum of all data/ number of data = 1+2+3+4+5+6+7+8+9+10/10 = 5.5 Median- the middle number of sorted list of given number. Along with this it is also used for determining an appropriate mean, average,but it could not create the confusion aboutthe actual mean. While if there is odd number, the median value is middle and the same amount of number 1 2 3 4 5 6 7 8 9 10 024681012 Number of days Humidity 12345678910 0 2 4 6 8 10 12 Number of days Humidity
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which is shown as below and above (Duyenand Loc,2022). While it does not affect the by very large or very small values. Median = 0.995 Mode- It is the most common observed value which is set of data and keep the normal distribution about the mode value as mean and median. The most frequent of the largest number of data set is occur that is known as mode. Moreover, the mode is the amount from of data set which keep the advanced frequenceand is being calculated by the number of times values data occurs (Edwardand et.al., 2021).In given data set, there can be more than one mode and there can be no mode, it means that mode is always symbolicalof the given data. Mode = 0.92 Range-Numerical measures, the difference between the high value and small value. It is the simplest form of measure in given data set (Range = Max- Min). The range which is spread about the given data from the high value to small value in the distribution. Moreover, it could be commonly used for measuring the variability. While the measure of variability and central tendency which could lead with the descriptive statistics for summarizing about the present data set. Range = 24 Standard deviation-This is measure of the given amount within the dispersion or variation of set and keep the values (Erceg,Galić and Bubić,2022). Along with this low standard deviation that indicates for the values tend and might be close to the mean of the given data set. Standard deviation= 0.0741 4. Linear forecasting model Numberof days (X) Humidity (Y) XYX2 189%89%1 299%198%4 392%276%9 492%368%16 575%375%25 683%498%36 778%546%49
CONCLUSION From the above report it had been concluded that, central tendency that help for finding out the humidity level in given city. Moreover, using the graph with the given data set have been used in this report.
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REFERENCES Books and Journals Aunio,P.andet.al.,2021.Anearlynumeracyinterventionforfirst-gradersatriskfor mathematical learning difficulties.Early Childhood Research Quarterly.55,. pp.252-262. Duyen, N.T.H. and Loc, N.P., 2022. European Journal of Educational Research.European Journal of Educational Research.11(1). pp.1-16. Edward, J.S. and et.al., 2021. The association of health insurance literacy and numeracy with financial toxicity and hardships among colorectal cancer survivors.Supportive Care in Cancer. pp.1-8. Erceg, N., Galić, Z. and Bubić, A., 2022. Normative responding on cognitive bias tasks: Some evidence for a weak rationality factor that is mostly explained by numeracy and actively open-minded thinking.Intelligence.90. p.101619. Hudson, B., 2022. Teachers as Curriculum Makers for School Mathematics of High Epistemic Quality.InternationalPerspectivesonKnowledgeandQuality:Implicationsfor Innovation in Teacher Education Policy and Practice. p.145. Recchia, G., Lawrence, A.C. and Freeman,A.L., 2022. Investigating the presentation of uncertainty in an icon array: A randomized trial.PEC Innovation,1, p.100003. Say,R.andet.al.,2022.Formativeonlinemultiple-choicetestsinnurseeducation:An integrative review.Nurse Education in Practice.58. p.103262. Schnieders, J.Z.Y. and Schuh, K.L., 2022. Parent-child Interactions in Numeracy Activities: Parental Scaffolding, Mathematical Talk, and Game Format.Early Childhood Research Quarterly,59, pp.44-55. Sirota, M., Theodoropoulou, A. and Juanchich, M., 2021. Disfluent fonts do not help people to solvemathandnon-mathproblemsregardlessoftheirnumeracy.Thinking& Reasoning.27(1). pp.142-159. Online PastWeatherinManchesterCityCentre,2022[Online].AvailableThrough: <https://www.timeanddate.com/weather/@7281603/historic>