Given:
The quadratic equation is:
It can be written as .
To find:
The value of p in the rewritten equation.
Solution:
We have,
Isolate the constant term.
We need to make 202 on the right side. So, add 256 on both sides.
Let , then
Therefore, the value of p is .
The given equation can be written as:
Adding 148 on both sides, we get
Let , then
Therefore, the another possible value of p is .
Algebraic expression is the expression which consist the variables, coefficients and the constants. The expression for the condition given in the problem is .
Given information
A cab driver is paid $6 plus $0.45 per mile driven.
Total number of total miles is <em>m.</em>
<h3>Algebraic expression</h3>Algebraic expression is the expression which consist the variables, coefficients and the constants. The algebraic expression are used to solve the condition based problems by expressing them into the algebraic form.
As the cab driver is paid $6 as the fixed amount of the taxi irrespective to the mile driven. Thus this is independent to the other variables and written as the constant in the expression.
As the total miles driven by the cab driver is<em> m</em>. The cost of the per mile driven the car is $0.45. Thus the expression for this condition can be given as,
Hence, the expression for the condition given in the problem is .
Learn more about the algebraic expression here;