A general equation is given to determine the dependent variable S: S-KT-TL+T^2+1002. K is expressed as K=1/(T-1)+k where k is a constant. L is expressed as L=ln(m)-T^-3, where m is a constant. In addition, ln(m)-k=0. 1. At what value/s of S will you be able to obtain a real-valued maximum or minimum? 2. What is/are the correct expression/s of the probable value/s of the maximum(ma)/minimum(ma) of S? 3. Suppose K and L are constants, together with the existing constants, what is the correct expression of S for the maximum/minimum value?
Rate of Change
The relation between two quantities which displays how much greater one quantity is than another is called ratio.
Slope
The change in the vertical distances is known as the rise and the change in the horizontal distances is known as the run. So, the rise divided by run is nothing but a slope value. It is calculated with simple algebraic equations as:
A general equation is given to determine the dependent variable S: S-KT-TL+T^2+1002. K is expressed as K=1/(T-1)+k where k is a constant. L is expressed as L=ln(m)-T^-3, where m is a constant. In addition, ln(m)-k=0.
1. At what value/s of S will you be able to obtain a real-valued maximum or minimum?
2. What is/are the correct expression/s of the probable value/s of the maximum(ma)/minimum(ma) of S?
3. Suppose K and L are constants, together with the existing constants, what is the correct expression of S for the maximum/minimum value?
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