Which transformation does not preserve the size of a figure? a. Reflect…
c. dilation by scale factor of -2 ### Turn 2 Answer
c. dilation by scale factor of -2 ### Turn 2 Answer
which sequence of transformations maps a rectangle from (1,2), (1,4), (3,4), and (3,2) to (-2,-4), (-2,-8), (-6,-8), and (-6,-4)?
a. translation by 9 units left and 12 units down
b. translation by 2 units right
c. dilation by scale factor of -2
d. dilation by scale factor of 2
Which transformation does not preserve the size of a figure? a. Reflection b. Rotation c. Dilation d. Translation
which sequence of transformations maps a rectangle from (1,2), (1,4), (3,4), and (3,2) to (-2,-4), (-2,-8), (-6,-8), and (-6,-4)?
a. translation by 9 units left and 12 units down
b. translation by 2 units right
c. dilation by scale factor of -2
d. dilation by scale factor of 2
Which transformation does not preserve the size of a figure? a. Reflection b. Rotation c. Dilation d. Translation
Take the point $(1,2)$ and its image $(-2,-4)$.
Check scaling: $1 \times k = -2$ and $2 \times k = -4$. Solve for $k$: $k = \frac{-2}{1} = -2$, $k = \frac{-4}{2} = -2$.
Test $(1,4)$: $1 \times (-2) = -2$, $4 \times (-2) = -8$, which matches $(-2,-8)$.
Translation would add/subtract constants, not scale coordinates. Scale factor 2 would give positive values, not negative.
Reflections, rotations, and translations are rigid transformations—they only change the position or orientation of a figure, keeping its side lengths, angles, and overall size identical. Dilation involves scaling a figure by a factor (other than 1), which increases or decreases its linear dimensions, thus changing its size.
c. dilation by scale factor of -2
Take the point $(1,2)$ and its image $(-2,-4)$.
Check scaling: $1 \times k = -2$ and $2 \times k = -4$. Solve for $k$: $k = \frac{-2}{1} = -2$, $k = \frac{-4}{2} = -2$.
Test $(1,4)$: $1 \times (-2) = -2$, $4 \times (-2) = -8$, which matches $(-2,-8)$.
Translation would add/subtract constants, not scale coordinates. Scale factor 2 would give positive values, not negative.
c. dilation by scale factor of -2
Reflections, rotations, and translations are rigid transformations—they only change the position or orientation of a figure, keeping its side lengths, angles, and overall size identical. Dilation involves scaling a figure by a factor (other than 1), which increases or decreases its linear dimensions, thus changing its size.
c. Dilation
Which transformation does not preserve the size of a figure? a. Reflection b. Rotation c. Dilation d. Translation
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…
b. It moves to (2,−3).
d. (6,−8)
Official website: mysovi.ai. Question pages are served on question-banks.mysovi.ai. iOS app is distributed through the Apple App Store.
Download on App Store Category: Geometry