Each parking lot can hold 185 cars.
Math operations include division as one of its types. This technique involves splitting the phrases or numbers into the same amount of components.
Let's denote the number of cars each parking lot can hold as x.
Since there are six identicalparking lots, the total number of cars they can hold is 6x.
According to the problem, the total number of cars that can be parked in these six lots is 1110.
So we can write:
6x = 1110
This equation relates the number of cars each parkinglot can hold (x) to the total number of cars that can be parked in all six lots (1110).
To solve for x, we can divide both sides of the equation by 6:
x = 185
Therefore, the required number is 185 cars.
To learn more about the division;
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Maine, and surrounding towns. Her body and head together made up her total
record height of 122ft. The body was 2ft longer than 14 times the height of the
head. What were the separate heights of Olympia’s head and body?
Answer:
A
Step-by-step explanation:
We can see that:
- Shape B has just been translated down (moving down a couple of squares)
- Shape C has been rotated 90° clockwise
B. It will be smaller than the original triangle
C. It will be congruent to the original triangle
D. It will be a different shape then the original triangle
The triangle formed from reflecting the original triangle across the y-axis and then translating it 5 units to the right will be congruent to the original triangle.
The triangle formed from reflecting the original triangle across the y-axis and then translating it 5 units to the right will be congruent to the original triangle.
When a figure is reflected across the y-axis, its shape remains the same, but its orientation is flipped. Then, by translating the reflected triangle 5 units to the right, we are simply shifting it horizontally without changing its size or shape.
Therefore, the statement that is true about the triangle formed from these transformations is C. It will be congruent to the original triangle.
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Equation in point -slope form or equation in slope-intercept form