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angeljaylyn123
13.11.2019 •
Mathematics
Find a quadratic function with roots x = 8 and x = 9.
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Ответ:
The quadratic function with roots x = 8 and x = 9 is given as![x^{2}-17 x+72=0](/tpl/images/0371/8080/c0cce.png)
Solution:
Given that the roots of function are x = 8 and x = 9
We need to find the quadratic function
Now, we know that, quadratic equation is given by![x^{2}-(a+b) x+a b=0](/tpl/images/0371/8080/dce99.png)
where a and b are roots of that quadratic equation.
Here a = 8 and b = 9
By substituting the "a" and "b" values in general quadratic function we get,
Hence the required quadratic function is found out
Ответ:
Step-by-step explanation:
First lets put these in one form of number type. For example, decimals, fractions, and percentages. In this case I like decimals, So I will do decimals.
0.12 is already a decimal
1/8 Divide one divided by 8 Which is equal to 0.125
0.135 Is already a decimal
13% is simplified to 0.13. in order to simplify you need to count the numbers and put it behind the numbers for example 12 percent or 12% count how many numbers there are (two numbers) then put the decimal there 12 to 1.2 then to (.12). next put them in order.
and your answer is:
0.135, 0.13, 0.125, 0.12