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sitedesigner said:I need help on the following problem. (attached)
Thanks
I'm not sure if 38 is the correct answer thoughSteveRives said:Draw a picture of some curve (i.e. make a guess about what the curve looks like), shade the regions given, then think about what they are asking -- perhaps the answer will become obvious...
can you explain how you got to that part?steven187 said:hello there
f '(5)-f '(8)+f '(11)-f '(2)=f '(5)-f '(2)+f '(11)-f '(8) =11+27=38
steven
sitedesigner said:I'm not sure if 38 is the correct answer though
[tex]\int_a^b f(x) dx =\int_a^c f(x) dx +\int_c^b f(x) dx[/tex]can you state the theorem or definition that makes that true? I understand the format it's in, but not why it works.
The Identities Theorem Problem is a mathematical concept that deals with the properties of complex numbers. It states that if two complex numbers are equal, then their real and imaginary parts must also be equal.
The Identities Theorem Problem is used in many areas of science, including physics, engineering, and finance. It is used to solve equations involving complex numbers, which are often used in these fields to represent physical quantities or variables.
One example of the Identities Theorem Problem can be seen in the analysis of electrical circuits. The voltage and current in a circuit can be represented using complex numbers, and the Identities Theorem can be used to solve for different values in the circuit.
The Identities Theorem Problem is limited to complex numbers and cannot be applied to real numbers. Additionally, it only applies when two complex numbers are equal; it cannot be used to prove the equality of two expressions involving complex numbers.
The Identities Theorem Problem can be used to simplify equations involving complex numbers by reducing them to simpler forms. This can make it easier to solve for unknown variables or to manipulate the equation for further analysis.