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Write each of the given radicals in exponent form.
As illustrated in the last two parts of this example we have to be careful with parenthesis. While we convert to exponent form & the radicand contain more than one term then we have to enclose the entire radicand in parenthesis as we did along with these two parts. To see why this is consider the following,
We know that only the term immediately to the left of the exponent in fact gets the exponent. Thus, the radical form of this is,
Hence, we illustrates that parenthesis is extremely important in this class.
The interval of validity for an IVP along with initial conditions: y(t 0 ) = y 0 or/and y (k) (t 0 ) = y k There is the largest possible interval on that the solution is va
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how to determine roman numerals to digits specially when it hundred thousands
The sides of a triangle are x^(2 )+x+1, 2x+1,x^2-1, prove that the largest angle is 120 degrees, and find range of x. Ans) The biggest side is x^(2) + x + 1 so findout the angl
Example of subtraction: Example: Subtract 78 from 136. Solution: 2 136 -78 ------ 58 While subtracting the units column, 6 - 8, a 10 that is b
Example of Log Rules: Y = ½ gt 2 where g = 32 Solution: y = 16 t 2 Find y for t = 10 using logs. log y = log 10 (16 t 2 ) log 10 y = log 10 16 + log 10
A class has 175 learners. The given table describes the number of learners studying one or more of the subsequent subjects in this case Subjects
How many 4 digit number lass than 6000 can be made with the digits 7,6,4 and 2 if digits are not repeated?
Find the 14th term in the arithmetic sequence. 60, 68, 76, 84, 92
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