Answer:
Step-by-step explanation:
let the number of rows=x
seats in each row=3x
so number of seats=x(3x)=3x²
3x²=675
x²=225
x=15
number of rows=15
and seats in each row=15×3=45
Answer: 15 rows with 45 seats each
Step-by-step explanation:
Let x = the number of rows, then 3x= the number of seats in a row.
seats × row= total
3x × x=675
3x²=675
x²=225
x=15
Dogs 5
Rabbits 1
Guinea Pigs 3
Which of the following plots represents the data in the table?
A) A line with 4 tick marks labeled Cat, Dog, Rabbit, and Guinea Pig. Cat has 3 crosses, Dog has 5 crosses, Rabbit has 1 cross, and Guinea Pig has 3 crosses. The line is labeled Number of Pets, and title of graph is Pet Owners.
B) A line with 4 tick marks labeled Cat, Dog, Rabbit, and Guinea Pig. Cat has 3 crosses, Dog has 5 crosses, Rabbit has 5 crosses, and Guinea Pig has 3 crosses. The line is labeled Number of Pets, and title of graph is Pet Owners.
C) A line with 4 tick marks labeled Cat, Dog, Rabbit, and Guinea Pig. Cat has 3 crosses, Dog has 1 cross, Rabbit has 1 cross, and Guinea Pig has 3 crosses. The line is labeled Number of Pets, and title of graph is Pet Owners.
D) A line with 4 tick marks labeled Cat, Dog, Rabbit, and Guinea Pig. Cat has 2 crosses, Dog has 4 crosses, Rabbit has 0 cross, and Guinea Pig has 2 crosses. The line is labeled Number of Pets, and title of graph is Pet Owners.
Option “A” is correct, because the number of crosses against the pets is equal to its actual quantity given in the question.
So
Cats = 3 = xxx
Dogs = 5 = xxxxx
Rabbit = 1 = x
Guinea Pigs = 3 = xxx
Answer:
a
Step-by-step explanation:
Answer: No, a reflection transformation does not involve translation; it changes the orientation of a figure but does not move it.
Step-by-step explanation:
A reflection transformation, also known as a "flip" or "mirror," does not involve translation. Instead, it changes the orientation of a figure by reflecting it across a specific axis, such as the x-axis or y-axis. It creates a mirror image of the original figure.
Translation, on the other hand, is a transformation that moves a figure without changing its orientation. It involves shifting the figure horizontally and/or vertically.
If you want to both reflect and translate a graph, you would perform the reflection first and then apply the translation. These two transformations can be combined to achieve more complex transformations, but they are distinct operations.