50$ prize if you solve true!

[bold pike]

50$ prize if you solve true!

[fresh umbra]

one and one half times the length of 10 meters? isn't that just 15?

[quaint harbor]

yes but that doesnt answer anything

[hallow wave]

Final Answers
1A. The roof slope angle N must be 56.31°.
1B. The wall height H must be 0.75 × A (i.e., three-quarters of the wall length).

@bold pike

[quaint harbor]

how did you do that

[bold pike]

explain step by step

[bronze yarrow]

*chatgpt in the corner

[hallow wave]

1A. The roof slope angle
𝑁
N is 56.31° – This follows from the equation
tan
⁡
(
𝑁
)

1.5
tan(N)=1.5, giving
𝑁

tan
⁡
−
1
(
1.5
)
≈
56.31
∘
N=tan
−1
(1.5)≈56.31
∘
.

1B. The wall height
𝐻
H is
0.75
𝐴
0.75A – This is obtained by optimizing the volume-to-surface-area ratio, ensuring the best thermal efficiency while satisfying the given total height constraint
𝐻
total

1.5
𝐴
H
total
​
=1.5A.

[bronze yarrow]

Bruh chatgpt sold

[hallow wave]

No

I did it myself

@bold pike I did it myself

[hallow wave]

I did here

Step By step

[bronze yarrow]

Ok.. whatever you say

[bold pike]

still active

[hallow wave]

Final Answer:
✅ 1A:
𝑁

56.31
∘
N=56.31
∘

✅ 1B:
𝐻

0.75
𝐴
H=0.75A

1A. The roof slope angle
𝑁
N is 56.31°

The relationship between the roof height and half the base length is:
tan
⁡
(
𝑁
)

𝐻
roof
𝐴
/
2
tan(N)=
A/2
H
roof
​

​

Since
𝐻
roof

0.75
𝐴
H
roof
​
=0.75A, we substitute:
tan
⁡
(
𝑁
)

0.75
𝐴
𝐴
/
2

1.5
tan(N)=
A/2
0.75A
​
=1.5
Taking the inverse tangent:
𝑁

tan
⁡
−
1
(
1.5
)
≈
56.31
∘
N=tan
−1
(1.5)≈56.31
∘

1B. The wall height
𝐻
H is
0.75
𝐴
0.75A

1B. The wall height
𝐻
H is
0.75
𝐴
0.75A

The total height is given as:
𝐻
total

𝐻
walls
+
𝐻
roof

1.5
𝐴
H
total
​
=H
walls
​
+H
roof
​
=1.5A
By maximizing the volume-to-surface-area ratio, the optimal wall height is found to be:
𝐻
walls

0.75
𝐴
H
walls
​
=0.75A

[fresh umbra]

i'm sorry can you make it more vertical i think there's still a little horizontality to it

[hallow wave]

@bold pike

I want my money

I did it

[fresh umbra]

with chatgpt

lmao

[hallow wave]

No

Myself

[fresh umbra]

anyways my answer is 45 degrees with walls at a height of 12.5 meters

[quaint harbor]

how did you get that

[hallow wave]

@bold pike

I already gave u the answer above

[fresh umbra]

because i'm a genius

[hallow wave]

Close this

Close this or repot

Reportn

Report

I will tag mods

[fresh umbra]

coward

[quaint harbor]

of course

[quaint harbor]

its not real

[hallow wave]

I wrote my an answer above

Step by step

[hallow wave]

.

[fresh umbra]

with chatgpt

[bold pike]

dm me

[hallow wave]

@warped pike

The answer is mine yes?

[hallow wave]

This?

<@&268886789983436800>

[marsh crescent]

LMAO