If we let y be equal to zero, we get the roots of the equation. Because the equation is already in the factored form, we then say that the roots of the equation are x = 3 and x = 5. Another thing that is notable of this equation is that the graph would pass the x-axis at the points 3 and 5.
This is a quadratic equation because there are two roots and the highest exponent achievable by performing the expansion of the terms is 2. this equation can be of a parabola and the opening is upward because of the positive value of the numerical coefficients both of y and x in the opposite sides of the equation.
Sarah- German
Guadalupe- French
Faith- Spanish
I figures this out by seeing the fact that they gave which was that Sarah’s best friend takes French and it can’t be Faith because they learn a language that doesn’t start with the same letter as their name. If Sarah’s friend takes French then it can’t be Faith. What’s left is Spanish and German and Sarah and Faith. Faith can’t take French and Sarah can’t take Spanish so what’s left is Spanish for Faith and German for Sarah.
1. 0.01333
2. 0.29069767
3. 0.45977011
Answer: Y and Y'' are congruent after the translation, but not after the dilation.
Step-by-step explanation:
We know that we generally prefer rigid transformations if want to create congruent images.
There are three basic kinds of rigid transformations:
1) rotation 2) reflection 3) translation
So, they all create congruent images.
But a dilation does not create congruent images because it creates an image of similar same shape as the original but not the same size.
Given : Triangle XYZ is translated and then dilated by a scale factor of 4 centered at the origin.
Then, the correct option is "Y and Y'' are congruent after the translation, but not after the dilation."
Procedure:
If you have a fraction turn it into a decimal by doing this:
6/10= 0.6
this works because the 6 is in the tenths place and it is 6/10 as a fraction.
It works with thousandths and hundreths:
4/100=0.04
9/1000=0.009
This works with even bigger place values.
