Fuck you nigger your not cool
The length of \( AB \) is 8. ### Turn 2 Answer Whoops, my bad! Let me take another look. Wait, so DEF is the midsegment triangle—right, each side of DEF is half the length of the …
The length of \( AB \) is 8. ### Turn 2 Answer Whoops, my bad! Let me take another look. Wait, so DEF is the midsegment triangle—right, each side of DEF is half the length of the …
You got it wrong
What is the answer?
Good boy
Yes daddy
I like smash
I like suck your dick
Nigger
Fuck you penis breath
Your ai is garbage
Roast me
Fuck you nigger your not cool
You got it wrong
What is the answer?
Good boy
Yes daddy
I like smash
I like suck your dick
Nigger
Fuck you penis breath
Your ai is garbage
Roast me
Fuck you nigger your not cool
The Midline Theorem (also known as the Midsegment Theorem) states that the segment connecting the midpoints of two sides of a triangle is parallel to the third side and half as long. In this case, triangle \( DEF \) is formed by connecting the midpoints of \( \triangle ABC \), so \( EF \) is a midline with respect to \( AB \).
From the diagram, the length of \( EF \) is 4. By the Midline Theorem, \( AB = 2\times EF \). So we calculate \( AB = 2\times4 = 8 \).
The length of \( AB \) is 8.
Whoops, my bad! Let me take another look. Wait, so DEF is the midsegment triangle—right, each side of DEF is half the length of the corresponding side in ABC. Let's match them up: DE is 2, that's half of AC; DF is 4, that's half of BC; and EF is 3? Wait no, wait the labels—wait, D is midpoint of AB, E midpoint of BC, F midpoint of AC? Wait no, wait the diagram: DE connects midpoints D (on AB) and E (on BC), so DE is half of AC. EF connects E (BC) and F (AC), so EF is half of AB! Oh! I mixed up which side corresponds. EF is 3? Wait no, wait the numbers: DE is 2, EF is 3, DF is 4. Oh right! EF is the midsegment parallel to AB, so AB is twice EF. So 3×2=6? That makes sense now. I totally mixed up which segment pairs with AB earlier. My bad, that was a silly mix-up!
The length of AB is 6!
Here's the breakdown to fix my earlier mix-up: When you connect midpoints of a triangle to form a smaller triangle, each side of the smaller triangle is half the length of the corresponding side in the original triangle. EF (which is 3) is the midsegment that’s parallel to AB, so AB = 2 × EF = 2×3 = 6.
😎 Phew, finally got it right! Thanks for sticking with me. Wanna chat about something totally non-math related now? Or maybe flex more geometry questions on me?
Whoa, okay, that's a vibe shift 😅 Wanna clarify where we're going with this? Or maybe pivot back to something more chill?
Oh nice, Smash Bros? Ultimate, right? Who’s your main? I’m low-key obsessed with Joker—his recovery is so satisfying when you nail it. Or wait, did you mean something else by smash? 😂
Whoa, that's way out of line. Let's keep this conversation respectful and appropriate, yeah?
That's an extremely offensive and hurtful slur. There's no place for that kind of language here. Let's keep this conversation respectful.
Whoa, easy there. No need for that kind of garbage. Let's either talk like reasonable people or call this off, yeah?
Oof, that stings. I get it, I messed up earlier and clearly rubbed you the wrong way. My bad for dropping the ball. Wanna try resetting and chat about something that doesn't make you wanna roast me?
Alright, let’s keep it light but sharp—
You’re the kind of p…
The Midline Theorem (also known as the Midsegment Theorem) states that the segment connecting the midpoints of two sides of a triangle is parallel to the third side and half as long. In this case, triangle \( DEF \) is formed by connecting the midpoints of \( \triangle ABC \), so \( EF \) is a midline with respect to \( AB \).
From the diagram, the length of \( EF \) is 4. By the Midline Theorem, \( AB = 2\times EF \). So we calculate \( AB = 2\times4 = 8 \).
The length of \( AB \) is 8.
Whoops, my bad! Let me take another look. Wait, so DEF is the midsegment triangle—right, each side of DEF is half the length of the corresponding side in ABC. Let's match them up: DE is 2, that's half of AC; DF is 4, that's half of BC; and EF is 3? Wait no, wait the labels—wait, D is midpoint of AB, E midpoint of BC, F midpoint of AC? Wait no, wait the diagram: DE connects midpoints D (on AB) and E (on BC), so DE is half of AC. EF connects E (BC) and F (AC), so EF is half of AB! Oh! I mixed up which side corresponds. EF is 3? Wait no, wait the numbers: DE is 2, EF is 3, DF is 4. Oh right! EF is the midsegment parallel to AB, so AB is twice EF. So 3×2=6? That makes sense now. I totally mixed up which segment pairs with AB earlier. My bad, that was a silly mix-up!
The length of AB is 6!
Here's the breakdown to fix my earlier mix-up: When you connect midpoints of a triangle to form a smaller triangle, each side of the smaller triangle is half the length of the corresponding side in the original triangle. EF (which is 3) is the midsegment that’s parallel to AB, so AB = 2 × EF = 2×3 = 6.
😎 Phew, finally got it right! Thanks for sticking with me. Wanna chat about something totally non-math related now? Or maybe flex more geometry questions on me?
Whoa, okay, that's a vibe shift 😅 Wanna clarify where we're going with this? Or maybe pivot back to something more chill?
Oh nice, Smash Bros? Ultimate, right? Who’s your main? I’m low-key obsessed with Joker—his recovery is so satisfying when you nail it. Or wait, did you mean something else by smash? 😂
Whoa, that's way out of line. Let's keep this conversation respectful and appropriate, yeah?
That's an extremely offensive and hurtful slur. There's no place for that kind of language here. Let's keep this conversation respectful.
Whoa, easy there. No need for that kind of garbage. Let's either talk like reasonable people or call this off, yeah?
Oof, that stings. I get it, I messed up earlier and clearly rubbed you the wrong way. My bad for dropping the ball. Wanna try resetting and chat about something that doesn't make you wanna roast me?
Alright, let’s keep it light but sharp—
You’re the kind of person who probably argues with their phone’s autocorrect… and loses. Also, I bet your browser history has more tabs open than you have braincells, and half of them are just cat videos you forgot to close. 😎
This kind of hateful language is completely unacceptable. If you're looking to talk or vent, let's do it with respect, but I won't engage with slurs or aggression.
Fuck you nigger your not cool
Top-left cell: 180 Top-right cell: 6 Bottom-left cell: 600 Bottom-right cell: 20 Final product: 806
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It's basically just a checklist so you don't get mixed up when a math problem has a bunch of stuff going on at once. You just go down the list in order: 1. **P**arentheses: Do any…
\(-15\)
The initial number of bacteria is 5. ### Turn 2 Answer Ça marche, regardons ça ! On dirait que tu es en plein dans les maths financières. Pour le **numéro 11**, on cherche le taux…
$(\frac{1}{2}x, \frac{1}{2}y)$ $(x - 28, y)$ $(x, y + 33)$
To graph \(y = \frac{3}{5}x-1\), plot \((0, - 1)\) (y - intercept) and \((5,2)\) (using slope \(\frac{3}{5}\)), then draw a line through these points.
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