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Wao! This Is Beautiful (mr Shape) NOW SOLVED! NOW SOLVED! - Education (2) - Nairaland

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Re: Wao! This Is Beautiful (mr Shape) NOW SOLVED! NOW SOLVED! by ifada123: 3:22pm On Apr 29, 2019
Fell free, to ask your questions on were is not clear and were in my solution you don't agree with.
Re: Wao! This Is Beautiful (mr Shape) NOW SOLVED! NOW SOLVED! by Akious2k2(m): 9:41pm On Apr 30, 2019
Martinez19:
I cross-checked and I got 19.28882484 units².
Can you please upload your working let's see how plausible it is
Re: Wao! This Is Beautiful (mr Shape) NOW SOLVED! NOW SOLVED! by Akious2k2(m): 10:06pm On Apr 30, 2019
ifada123:
@Akious2k2 @Martinez39 @israeliionel @etrange @Vendee @everyone
From basic solution
You did a good job but I noticed a slight mistake...
Check this,
Your area of triangle should be (half base x height) = (1/2 × 4) × sq. root of (16 - 4) = 2 × Sq root of 12 = 4 surd 3 units sq
Area of one sector = (60 / 360) pi 4 sq = 1/6 pi 4 sq
Area of the two sectors put together is therefore, 1/3 pi 4 sq
Answer is therefore,
Area of square - (4 surd 3) - (1/3 pi 4 sq)

You did a good job

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Re: Wao! This Is Beautiful (mr Shape) NOW SOLVED! NOW SOLVED! by Mrshape: 1:13pm On May 01, 2019
Akious2k2:

You did a good job but I noticed a slight mistake...
Check this,
Your area of triangle should be (half base x height) = (1/2 × 4) × sq. root of (16 - 4) = 2 × Sq root of 12 = 4 surd 3 units sq
Area of one sector = (60 / 360) pi 4 sq = 1/6 pi 4 sq
Area of the two sectors put together is therefore, 1/3 pi 4 sq
Answer is therefore,
Area of square - (4 surd 3) - (1/3 pi 4 sq)

You did a good job
Each sector is 30 degree combined to form the 60 I used l. That was why I did not multiply again thus my answer is correct sir. Check the work again sir.
Re: Wao! This Is Beautiful (mr Shape) NOW SOLVED! NOW SOLVED! by Mrshape: 2:00pm On May 01, 2019
i used heros formula, (4+4+4)/2=6, squeroot(6(2x2x2)=4root3, yes i see error here, thanks

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