To dilate an object means to enlarge or reduce the size of the object. The scale factor will determine how much larger or smaller the object will become. If this factor is greater than 1, the object will increase in size. Otherwise, if the factor is less than 1, the object will decrease in size. So, the dilated object will be similar to its original. On the other hand, when corresponding points of the original and dilated figures are connected by straight lines, the center of dilation is the point where all the lines meet. In this problem, the center is (0, 0). When the center is the origin we need to multiply all the original coordinates of the object by the scale factor given. So:

So, the graph of the dilated triangle is shown in the Figure below
Answer:
Hello fellow brailian! Here is the answer that you seek: If is a nonconstant integer polynomial and is an integer such that is divisible by the prime , that is called a prime divisor of the polynomial (Nagell 1951, p.
Step-by-step explanation:
Have a totally horse-some day!
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Answer:
The item will cost $385.64.
Step-by-step explanation:
The price of the item with tax is = $318.
If he makes the minimum payment of $15 each month, it will take him 26 months, this will cost him 15*26=$390
Also given is, the total interest will be = $67.64
The item will cost if Mitchell uses a credit card and only makes the minimum payment each month = 318+67.64 = $385.64
Answer:
the
Step-by-step explanation:
approximate percent is 0.14%
The horizontal and vertical vector components of the velocity vector V, namely Vx and Vy are; 505.32 ft/s and 721.57 ft/s respectively
<h3>Horizontal and Vertical components of vectors</h3>
For ease of computation since vectors have magnitude and direction; they are resolved into horizontal and vertical components.
By convention, the horizontal, Vx and vertical components, Vy are as follows;
- Vx = V cos π
- Vy = V sin π
where π = angle of inclination to the horizontal.
Hence,
- Vx = 881 × cos55° = 505.32 ft/s
- Vy = 881 × sin55° = 721.57 ft/s
Read more on vectors and direction;
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