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Applications of Integrals
In this part we're going to come across at some of the applications of integration. It should be noted also that these kinds of applications are illustrated here, as opposed to Calculus I, just because several integrals that arise from these applications tend to require techniques or methods.
Here is a list of applications of Integrals
a. Arc Length
b. Surface Area
c. Center of Mass
d. Hydrostatic Pressure and Force
e. Probability
how to Multiplying Rational Expressions ? To multiply fractions, or rational expressions, you must multiply the numerators and then multiply the denominators. Here's how it is
The power
Use Newton's Method to find out an approximation to the solution to cos x = x which lies in the interval [0,2]. Determine the approximation to six decimal places. Solution
Computation method Whereas L = Lower class boundary of the class having the mode f 0 = Frequency of the class below the modal class
1/2+1/2
Classical Probability Consider the experiment of tossing a single coin. Two outcomes are possible, viz. obtaining a head or obtaining a tail. The probability that it is a tail
what is fraction?
two circle of radius of 2cm &3cm &diameter of 8cm dram common tangent
What is the value of tan? in terms of sin?. Ans: Tan ? = S i n ?/ C os ? Tan ? = S i n ? / √1 - S i n 2?
ABC is a right triangle right-angled at C and AC=√3 BC. Prove that ∠ABC=60 o . Ans: Tan B = AC/BC Tan B = √3 BC/BC Tan B =√3 ⇒ Tan B = Tan 60 ⇒ B = 60
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