Lol 5 bucks says either Jason or Damian got it for him
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1
Ur Mom! 😜
27/04/2025
10 on Jason
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Ur Mom! 😜
24/04/2025
y'all, i just broke it 😐
The slope of the tangent line to the curve \( y^2 + 8x = 9 \) at the point \( (1, 1) \) is calculated using implicit differentiation:
1. Differentiate both sides with respect to \( x \):
\[
2y \frac{dy}{dx} + 8 = 0
\]
2. Solve for \( \frac{dy}{dx} \):
\[
\frac{dy}{dx} = -\frac{4}{y}
\]
3. Substitute \( y = 1 \) (from the point \( (1, 1) \)):
\[
\left. \frac{dy}{dx} \right|_{(1, 1)} = -\frac{4}{1} = -4
\]
**Answer:** The slope is \(\boxed{-4}\).
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::ツ☕️Faye™::ツ
13/02/2025
Why do I love the “the worlds okayest father”mug lol
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Ur Mom! 😜
24/04/2025
ikr? I kinda wanna get it for my Dad, it's awesome
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Al-D
11/04/2025
it's funny; I was wondering if I would get steered to another member, but apparently Im to be getting the special one on one treatment. lol. :)
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Jace Pines
09/04/2025
Meanwhile, I tried so hard to remember who the members of the bat fam. I still can't remember. Can someone help me please? 😅
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9ProSlytherin17!
Creator
13/02/2025
Ur Mom! 😜
27/04/2025
Ur Mom! 😜
24/04/2025
The slope of the tangent line to the curve \( y^2 + 8x = 9 \) at the point \( (1, 1) \) is calculated using implicit differentiation: 1. Differentiate both sides with respect to \( x \): \[ 2y \frac{dy}{dx} + 8 = 0 \] 2. Solve for \( \frac{dy}{dx} \): \[ \frac{dy}{dx} = -\frac{4}{y} \] 3. Substitute \( y = 1 \) (from the point \( (1, 1) \)): \[ \left. \frac{dy}{dx} \right|_{(1, 1)} = -\frac{4}{1} = -4 \] **Answer:** The slope is \(\boxed{-4}\).
From the memory
1 Memories
::ツ☕️Faye™::ツ
13/02/2025
Ur Mom! 😜
24/04/2025
Al-D
11/04/2025
Jace Pines
09/04/2025
Talkior-Y43pKHid
11/04/2025