Calculating bearings made easy: Step - by - step guide Part 3

[@GSCEMathematicsZone12]

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[@RonnarNdlovu]

Many thanks sir very well exprend

[@GSCEMathematicsZone12]

Thank very much. Look out for more maths content on this channel. Kindly share the video.

[@isaackaela8533]

Great work

[@GSCEMathematicsZone12]

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[@MosesSiwila-ln4gf]

We want to learn how to solve divided

[@GSCEMathematicsZone12]

Thank you for your feedback. Do you mean you want to learn how to divide fractions or long division, which one?

[@LindaNyiwangu-r7n]

Love the explanation ❤

[@GSCEMathematicsZone12]

❤️

[@MathematicsMadeSimple1]

Awesome

[@GSCEMathematicsZone12]

Thank you very much. We really appreciate your positive feedback.

[@moyobibiana-ok6wl]

Keep it up 👏👏👏

[@GSCEMathematicsZone12]

Sure, I will. Thank you.

[@MikeMawere-un6ti]

That is 141, which is giving him 39 don't consider it as 144

[@ZoeNgoma-l6w]

Whats the use of the 321 then

[@GSCEMathematicsZone12]

Uses of Bearings (in this case, 321⁰) 1. Return Navigation (Hiking, Boating, Aviation): - When hiking, sailing, or flying, knowing the return bearing is crucial. If you travel from point A to B on a bearing of 141°, you need to know that to return, you would follow a bearing of 321°. This ensures you retrace your path efficiently, avoiding getting lost. 2. Surveying and Mapping: - In construction or land surveying, if you measure a bearing from a control point A to point B for laying out a structure, you might later need to use the reverse bearing from B to A for accuracy checks or to confirm distances and directions from both ends. 3. Rescue Missions: - During a rescue operation, rescuers might initially travel from a base (point A) to a disaster site (point B) on a bearing of 141°. Once the mission is complete, they would need the return bearing (321°) to ensure they can safely navigate back to the base, especially in poor visibility or challenging conditions.

[@moyobibiana-ok6wl]

Construction you should post

[@GSCEMathematicsZone12]

Sure, look out for it soon.

[@GSCEMathematicsZone12]

You can check out this video here on construction: kzbin.info/www/bejne/Z3OoZJWeard7Z7csi=4Dp5Q8kgoMEe6Qc7

[@GSCEMathematicsZone12]

You can check out this video here on construction: kzbin.info/www/bejne/Z3OoZJWeard7Z7csi=4Dp5Q8kgoMEe6Qc7

[@CletusKapopo]

Thanks sir wow I have understand wow wow❤❤

[@GSCEMathematicsZone12]

Thank you very much for your positive feedback. Please watch how to apply Cosine Rule here: kzbin.info/www/bejne/i6TTlnqYpdKkqsUsi=VPSRK8YWSpw7FpcW

[@RiniChoudhury1]

I want all videos of Pure Maths igcse

[@GSCEMathematicsZone12]

Noted, thank you.

[@JustinAbaba-gb1ti]

Well explain

[@GSCEMathematicsZone12]

Thank you very much. Kindly watch more videos on this channel and remember to like, comment and share 😊

[@CathyBenWilliam]

More of this

[@GSCEMathematicsZone12]

Thank you for watching. Kindly also watch how to calculate Bearings by clicking on the link below, remember to comment, like and share: kzbin.info/www/bejne/q5S0oKJrqM10iposi=EOBtsaT68E2VEF3d

[@BornfaceBanda-jc4ug]

❤I like it 👌

[@GSCEMathematicsZone12]

Thank you. Keep watching more videos on this channel, and remember to like, comment, and share.

[@maybinmutale1206]

Okay at least some one teaches this good

[@GSCEMathematicsZone12]

Thanks, keep watching more videos on this channel.

[@JosephineChanda-gx7vm]

Thank you

[@GSCEMathematicsZone12]

You are welcome. Keep practicing!

[@AmosPhiri-u6z]

Alpha the Great 👍

[@GSCEMathematicsZone12]

That's him my guy!😊

[@muhaususiku]

Transformation

[@GSCEMathematicsZone12]

Noted with a lot of thanks. Expect a video soon.

[@CletusKapopo]

Z

[@GSCEMathematicsZone12]

Thank you very much. Watch how to apply the Cosine rule here kzbin.info/www/bejne/i6TTlnqYpdKkqsUsi=VPSRK8YWSpw7FpcW

[@dalisomphande2064]

Wrong . 180-144=36 and not 39 as you've said in the video

[@MinenhleKhumalo-ze7ys]

It's you who is wrong the angle is 141 not 144 as you write there

[@GSCEMathematicsZone12]

@MinenhleKhumalo-ze7ys You are absolutely right, thank you.

[@LindaNyiwangu-r7n]

Yah it's 141not144😂

[@zedphotoediting]

39+225 is 264 not 294

[@GSCEMathematicsZone12]

You are right. If you maintain the 225⁰, you'll get 294⁰ as the answer, but remember, in the video I corrected, the original question from the exam past paper had 255⁰ and not 225⁰.

[@LabetinaSimango]

Statistics

[@GSCEMathematicsZone12]

Noted, thank you.

[@GSCEMathematicsZone12]

Noted, thank you.

[@JosephineChanda-gx7vm]

What if I say 180+141

[@GSCEMathematicsZone12]

I see. But, even if you have found the correct answer, I still don't agree with your method. Your method must clearly show that you understand the concept of Bearings. Thank you.

[@LindaNyiwangu-r7n]

Short cuts 😂❤