IN MATLAB. Please do not change variable name. The boiling temperature of water TB at various altitudes h is given in the following table. Determine a linear equation in the form TB = mh + b that best fits the data. Use the equation for calculating the boiling temperature at 16,000 ft.Make a plot of the points and the equation.h (ft)-1,0003,0008,00015,000 22,00028,000T('F)213.9212206.2196.2184.4172.6163.1Script eC ResetDI MATLAB Documentation1 %Don't change the variable name2 p = %Polynomial vector3 T16 = %Temperature a MATLAB Editor to write your solution. Tochange focus out of the editor, press theEscape Key. Then press Tab to move to thenext field, Shift-Tab to move to the previousfield, or Enter to return to the MATLAB Editor.

-1,000 3,000 8,000 15,000 22,000 28,000 2139 212 206.2 1962 184.4 172.6 163.1 t change the variable name Polynomial vector STemperature a MATLAB Editor to write your solution. To change focus out of the editor, press the Escape Key. Then press Tab to move to the next field, Shift-Tab to move to the previous field, or Enter to return to the MATLAB Editor.

-1,000 3,000 8,000 15,000 22,000 28,000 2139 212 206.2 1962 184.4 172.6 163.1 t change the variable name Polynomial vector STemperature a MATLAB Editor to write your solution. To change focus out of the editor, press the Escape Key. Then press Tab to move to the next field, Shift-Tab to move to the previous field, or Enter to return to the MATLAB Editor.

COMPREHENSIVE MICROSOFT OFFICE 365 EXCE

1st Edition

ISBN:9780357392676

Author:FREUND, Steven

Publisher:FREUND, Steven

Chapter6: Creating, Sorting, And Querying A Table

Section: Chapter Questions

Problem 6EYK

See similar textbooks

Similar questions

elabrate properly
The average daily temperature for an area can be approximated using the following equation: T = Tmean + (Tpeak – Tmean) cos (@(t – tpeak) %3D where Tmean is the mean temperature over a year, Tpeak is the highest daily mean temperature, w is the frequency of annual variation, tpeak is the day that the peak temperature occurs, and t represents the days 33 to 400 (inclusive, increments of 1). w has the value 2n/365. A. Write a function that takes Tpeak, tpeak, Tmean and t as inputs (4 inputs) and outputs the following 3 return values: The temperature for for each day The minimum temperature for the year The day with the minimum temperature B. In 2008, Melbourne's temperature statistics were: Tpeak = 25.9°C, tpeak = 13 and Tmean = 19.8°C Use the function you wrote in part A to plot on a single figure the following: Temperature for every day of the year as a black continuous line Use fprintf() to print the minimum temperature and the day it occurred. Then use a red asterisk to mark it on…
Convert the following FP number ( 165.375 )10 into ()8 and fill in the blank with the final answer. Blank 1
Plot Asap.
A car traveling along a straight road is clocked at a number of points. The data from the observations are given in the following table, where the time is in seconds, the distance is in feet, and the speed is in feet per second. Time 8 13 Distance 225 383 623 993 Speed 75 77 80 74 72 1. What is the predicted maximum speed for the car using appropriate coding scheme?
Rotate the axes to eliminate the xy term in the equation. Then write the equation in standard form. (Use xp for and yp for y' in your answer. Rotate the coordinate axes through an angle with osOsn/2.) 2+ xy + 2y-4-0
answer B section, please
Compute the approximate acceleration of gravity for an object above the earth's surface, assigning accel_gravity with the result. The expression for the acceleration of gravity is: (G * M) / (d 2), where G is the gravitational constant 6.673 x 10-11, M is the mass of the earth 5.98 x 1024 (in kg), and d is the distance in meters from the Earth's center (stored in variable dist_center).Sample output with input: 6.3782e6 (100 m above the Earth's surface at the equator)Acceleration of gravity: 9.81
How do I calculate the subtotal for each month, and quarter using the subtotal function?
Generate a table of conversions from radians to degrees. Start the radian column at 0.0, and increment by π/10 until the radian amount is 2π.
You have been provided with the data for the last day of the previous month so you can start by calculating the daily data for the first of the month For the first state for the first day of the month (not the last day of the previous month) enter the following formula into the upper cell for the column for “Daily Confirmed cases” = Current day’s cumulative Confirmed cases – the Confirmed cases for the day before (i.e. the last day of the month). This will yield the number of daily confirmed cases for the first of the month. (Use Excel cell referencing in the formulas)
Give solution in character. Character should not exceed than 8.