Answer:
Step-by-step explanation:
To find the axis of symmetry, you use the equation opposite of b, divided by 2(a). Your a will always be the first number, your b your second, and c your third. So your equation would be positive x/2(x^2). I'll let you figure this out on your own.
suspensions different from solutions?
Step-by-step explanation:
Solutions, colloids and suspensions are the three main classifications of a mixture based on sizes of the particles.
Solutions have the following characteristics:
Suspensions have the following properties:
Colloids have the following properties:
Learn more:
Mixtures brainly.com/question/4592300
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the father takes, the son takes 5 steps just to keep up. What is the ratio of
the number of steps the father takes to the number of steps the son takes? Add
labels to the columns of the table and place the ratio into the first row of
data. Add equivalent ratios to build a ratio table.
2. What can you say about the values of the ratios in the table?
(p.s the image attached is for question 1)
Answer:
3:5 is the ratio.
Step-by-step explanation:
The ratio of the number of steps of father to number of steps of son is 3:5.
The table forms as follows:
Steps by father Steps by son
3 5
6 10
9 15
12 20
15 25
a) The ratio of the number of steps of father to number of steps of son will be 3:5.
b) The table forms as follows:
father son
3 5
6 10
9 15
12 20
15 25
a) We can continue finding equivalent ratios by multiplying both sides of the ratio by different numbers, such as 3, 4, or any other value.
Multiply the first term by 2 to get 3 * 2 = 6. Multiply the second term by 2 to get 5 * 2 = 10.
- The equivalent ratio is 6:10.
In the ratio table, we can observe that the values of the ratios are always in the form of a fraction or as a simplified fraction.
=The ratios we have found so far, such as
3:5 and 6:10, = 3/5 and 3/5 respectively.
Thus the ratio of the number of steps of father to number of steps of son is 3:5.
b) The table forms as follows:
father son
3 5
6 10
9 15
12 20
15 25
Learn more about the ratio here:
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we know that
so
1) the expression is equal in numbers to
2) the expression is equal in numbers to
therefore
and have the same value