To solve a quadratic equation in the form you can use the quadratic formula:
In your case, the equation is identified by the coefficient choice , so the solving formula becomes
As you can see, we have a negative number under a square root, an operation impossible to perform using real numbers. So, this equation has no real solutions.
An example of an angle measurement problem is when trying to calculate for the height of a particular object given the distance of the observer from the object and the angle of elevation or depression. For example, you want to find out the height of a building. All you need to know is the distance of your point of origin to the building and the angle of elevation.
A. 1,319cm^2
B. 2,639cm^2
C. 707cm^2
D. 2,026cm^2
O A r = 2(210+ 0.10m)
B. r= 210 + 2 (0.10m)
C. r = 2 (210) (0.10m)
D. r= 2(210) +0.10m
The equation represents the relationship between the number of miles traveled, m, and the total rentalcost, r is r = 2(210) + 0.10m.
An equation can be defined as a mathematical statement consisting of an equal symbol between two algebraic expressions that have the same value.
Jodi rents a car for 2 weeks.
It costs $210 for each week plus $0.10 per mile.
Let, the number of miles traveled, m, and the total rental cost, r.
The rent of the car for 2 weeks is;
The equation represents the relationship between the number of miles traveled, m, and the total rentalcost, r is;
r = the rent of the car for 2 weeks + the total rental cost
r = 2(210) + 0.10m
Hence, the equation represents the relationship between the number of miles traveled, m, and the total rentalcost, r is r = 2(210) + 0.10m.
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