Dilation refers to a non rigid motion where a figure is transform and its image has the same form but a different size measure.Dilation is define by the rule (x,y)-- (kx, ky) where k represents the scale factor.
On this exercise is given that a triangle with vertices A(-6,-3), B(7,-7), and C(0,3) was dilated by a scale factor of 1.5, and it is asked to find the vertices of the image of the triangle after the dilation occurred.
Pre-image Image
A(-6,-3) --- (-6*1.5,-3*1.5) --- A'(-9,-4.5)
B(7,-7) ---- (7*1.5,-7*1.5) ---- B'(10.5,-10.5)
C(0,3) ----- (0*1.5,3*1.5) ----- C'(0,4.5)
The coordinates of the triangle's image after a dilation with a scale factor of 1.5 are represented by the points A'(-9,-4.5), B'(10.5,-10.5), and C'(0,4.5).
A) 1-900 2-1620 3-2916 4-5249.8 all I did was multiply each by 1.8
Answer:
this one is hard I think is C 2/3
Option #1:

f(4), this means that x = 4
To find f(4), substitute/plug in 4 into "x" in the function:
Plug in 4 into "x" since x = 4


f(4) = 2
Option #2:

f(4), this means that x = 4
To find f(4), substitute/plug in 4 into "x" in the function:

To combine fractions, they need to have the same denominator. Multiply -3 by
so that they have the same denominator.

Combine the fractions
Simplify the fraction

Answer:
The experimental probability of rolling a 3 is greater than the theoretical probability of rolling a 3
Step-by-step explanation:
* Lets explain the difference between the theoretical probability and
experimental probability
- Theoretical probability is what we expect to happen
- Experimental probability is what actually happens when we try it out
- Both of them calculated by the same way, the number of possible ways
an outcome can occur divided by the total
* Lets solve the problem
- The table has two column;
# Number Cube # Observed Frequency
1 18
2 16
3 24
4 26
5 16
6 20
Total 120
∵ The experimental probability of rolling a 3 = 24/120 = 1/5 = 0.2
∴ The experimental probability of rolling a 3 = 0.2 = 20%
∵ The theoretical probability of rolling a 3 = 1/6
∴ The theoretical probability of rolling a 3 = 0.1666 ≅ 17%
∵ 20% is greater than 17%
∴ The experimental probability of rolling a 3 is greater than the
theoretical probability of rolling a 3