Which one
The first linear function (the leftmost table) has the largest y-intercept, which is 2. ### Turn 2 Answer Oops, did I overcomplicate it? Let me break it down super simply: 1. The …
The first linear function (the leftmost table) has the largest y-intercept, which is 2. ### Turn 2 Answer Oops, did I overcomplicate it? Let me break it down super simply: 1. The …
comparing slopes and intercepts
instruction active
comparing y-intercepts
pare the linear functions. which function has the largest y-intercept?
(here are some tables and graphs, but the text part is as above)
?
Which one
comparing slopes and intercepts
instruction active
comparing y-intercepts
pare the linear functions. which function has the largest y-intercept?
(here are some tables and graphs, but the text part is as above)
?
Which one
Use linear form $y=mx+b$. Substitute $x=-4,y=-1$ and $x=-2,y=0.5$:
First find slope $m=\frac{0.5-(-1)}{-2-(-4)}=\frac{1.5}{2}=0.75$.
Substitute $m=0.75, x=-4,y=-1$ into $y=mx+b$:
$-1=(0.75)(-4)+b \implies -1=-3+b \implies b=2$
The line crosses y-axis at $(0,-2)$, so $b=-2$.
The line crosses y-axis at $(0,-3)$, so $b=-3$.
Use linear form $y=mx+b$. Substitute $x=-6,y=-2$ and $x=-4,y=-3$:
First find slope $m=\frac{-3-(-2)}{-4-(-6)}=\frac{-1}{2}=-0.5$.
Substitute $m=-0.5, x=-6,y=-2$ into $y=mx+b$:
$-2=(-0.5)(-6)+b \implies -2=3+b \implies b=-5$
The y-intercepts are $2, -2, -3, -5$.
The first linear function (the leftmost table) has the largest y-intercept, which is 2.
Oops, did I overcomplicate it? Let me break it down super simply:
So the biggest number here is 2, which belongs to that first table of values! 😊
Oh right, the first one—the table on the far left! Its y-intercept is 2, which is way bigger than the others (-2, -3, and -5). That’s the largest by a mile. 😊
Use linear form $y=mx+b$. Substitute $x=-4,y=-1$ and $x=-2,y=0.5$:
First find slope $m=\frac{0.5-(-1)}{-2-(-4)}=\frac{1.5}{2}=0.75$.
Substitute $m=0.75, x=-4,y=-1$ into $y=mx+b$:
$-1=(0.75)(-4)+b \implies -1=-3+b \implies b=2$
The line crosses y-axis at $(0,-2)$, so $b=-2$.
The line crosses y-axis at $(0,-3)$, so $b=-3$.
Use linear form $y=mx+b$. Substitute $x=-6,y=-2$ and $x=-4,y=-3$:
First find slope $m=\frac{-3-(-2)}{-4-(-6)}=\frac{-1}{2}=-0.5$.
Substitute $m=-0.5, x=-6,y=-2$ into $y=mx+b$:
$-2=(-0.5)(-6)+b \implies -2=3+b \implies b=-5$
The y-intercepts are $2, -2, -3, -5$.
The first linear function (the leftmost table) has the largest y-intercept, which is 2.
Oops, did I overcomplicate it? Let me break it down super simply:
So the biggest number here is 2, which belongs to that first table of values! 😊
Oh right, the first one—the table on the far left! Its y-intercept is 2, which is way bigger than the others (-2, -3, and -5). That’s the largest by a mile. 😊
Which one
Top-left cell: 180 Top-right cell: 6 Bottom-left cell: 600 Bottom-right cell: 20 Final product: 806
| Equation | Solution (Fraction) | Solution (Decimal) | |----------|---------------------|--------------------| | $2x=3$ | $\frac{3}{2}$ | $1.5$ | | $5y=3$ | $\frac{3}{5}$ | $0.6$…
- Fila 2: Circular el par (5, 2). - Fila 3: Circular el par (3, 3) (o la tarjeta con 3 y la otra con 4 dibujos, pero los números son 3 y 3? Wait, la tercera fila: primera tarjeta …
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…
340
The quotient is 120 with a remainder of 17, or written as $\frac{9857}{82} = 120 + \frac{17}{82}$ ### Turn 2 Answer Absolutely! Let me walk through it step by step like you'd writ…
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