Multiplication – Simple Example 2

Here is another a pet calculation you could choose to use

Example 1.

Lets look at the 3 times table eg 3 x 2 = ?? and 3 x 3 = ??

Setup

1. Find the 3 or 30 on the outside scale
2. On the inside line up the 1 or 10

Read off ( 3 x 2 = ?? )

2. now look around on the inside for 2 and 
4. read the answer on the the outside 6.

Read off ( 3 x 3 = ?? )

5. now look around on the inside for 3 and 
6. read the answer on the the outside 9.

101011111212131314141515161617171818191920202121222223232424252530303535404045455050555560607070808090901. outer find '3'2. Inner lineup '1'

101011111212131314141515161617171818191920202121222223232424252530303535404045455050555560607070808090901. Outer Find 3 2. Inner lineup 14. Outer read off3. Inner find 2

101011111212131314141515161617171818191920202121222223232424252530303535404045455050555560607070808090901. Outer Find 5 2. Inner lineup 2714. Outer read off 6 3. Inner find 2 6. Outer read off 95. Inner find 3

More Examples.

Setup And without changing anything you can also read off

Read off ( 3 x 15 = ?? )

3. now look around on the inside for 15 and 
4. read the answer on the the outside 45.

Read off ( 3 x 70 = ?? )

5. now look around on the inside for 70 
6. read the answer on the the outside 210.


101011111212131314141515161617171818191920202121222223232424252530303535404045455050555560607070808090901. Outer Find '3'2. Inner lineup '1'4. Outer read off '45'3. Inner find '15'6. Outer read off '210'5. Inner find '70'

6.34.4 Drift

Using a Navigation Computer, solve triangle of velocity problems (given four of the six variables): 
a)  Heading and Track (2); 
b)  TAS and GS (2kts); 
c)  Wind Velocity (3/ 3kts); 
d)  Drift (1); 


To calculate the above informationon a flight computer, we use the wind side which enables us to input known information, and calculate unknown information.

 

The process of using the Flight Computer is explained in a previous chapter

 

FlashCards 6.26

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Section 6.26

Enjoy your study!

FlashCards 6.22

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Section 6.22

Enjoy your study!

6.18.2 Times and Twilights Definitions

Define:
a)  Sunrise; 
b)  Sunset; 
c)  Daylight; 
d)  Twilight; 
e)  Morning civil twilight (MCT);
f)  Evening civil twilight (ECT). 

Sunrise is the precise time the upper edge of the sun appears over the visible horizon.

Sunset is the precise time the upper edge of the sun disappears below the visible horizon.


Daylight is the time between the beginning of MCT (morning civil twilight and the end of ECT (evening civil twilight.  Daylight is made up of the hours of morning twilight, sunlight and evening twilight.


Twilight is when the sun is below the visible horizon, but there is a glow in the sky caused by the reflection of the sun’s rays from the atmosphere.


MCT (morning civil twilight) begins when the centre of the rising sun’s disc, is 6 degrees below the sensible horizon.

ECT (evening civil twilight) ends when the centre of the setting sun’s disc is 6 degrees below the sensible horizon.

6.14.2(d) Define Cross Wind;

6.14.2(d)  Cross wind; 

A Cross Wind is a wind which acts perpendicular (or close to) our track or runway.

winds1

wind2

6.12.2(d) Define AMSL;

6.12.2(d)  AMSL; 

Above mean sea level (AMSL)

This is often referred to as altitude. 

6.10.2(d) Define position line

6.10.2(d)  Position line. 

A position line is defined as a line which an aircraft is known to be on at a particular time.

Position lines can be obtained from physical features such as roads, railway lines or coastlines; two or more features that are positioned on the TMG (track made good) or visual relative bearings from or to features such as navigations aids.  

6.8.2(d) Define Calibrated Airspeed (CAS);

6.8.2(d)  Calibrated airspeed (CAS); 

Calibrated airspeed, is IAS corrected for pressure or position error (sometimes referred to as instrument error); which arises from the location of the static port (where we read the static pressure) 

speeds

Kilometre;

A kilometre is the length of 1/10,000th of the distance between the equator and either pole.

A kilometre is one thousand metres or 3280 feet.

101011111212131314141515161617171818191920202121222223232424252530303535404045455050555560607070808090901 kmkm arrow km ft3333.3 ftft arrow metre1018.6 metremetre arrow

It currently has no use in aviation distances