Step 2:
f ' (x) = (x - 6) (x - 4) + (x - 4) (x - 8) + (x - 6) (x - 8) f '(x)= (x 2 -10x + 24) + (x 2 - 12x + 32)+ (x 2 - 14x + 48) = 3x 2 - 36x + 104 f '(x) is defined for all values on the interval (4,10). \ f '(x) is differentiabl..
Step 2:
Divide x 2 + 3x -4 by (x-1), ..
Divide x 2 + 3x -4 by (x-1), ..Step 2
If the sum of the percentages of all these elements is not 100, then the difference gives the percentage of oxygen. The percentage of oxygen in the given compound is calculated by using the following relationship. Percentage of oxygen = 100 - (sum of the percentages of all other elemen..
Step 2
Oxidation number of various atoms involved in the reactio..
Oxidation number of various atoms involved in the reactio..Step 2
Balance each half reaction separately as: (i) Balance all atoms other than H and O (already done) (ii) Add electrons to make up the difference in oxidation number, (iii) Balance the charges (already done) (iv) No need to add water. The balanced oxidation half reaction is: (i) Balance all a..
Balance each half reaction separately as: (i) Balance all atoms other than H and O (already done) (ii) Add electrons to make up the difference in oxidation number, (iii) Balance the charges (already done) (iv) No need to add water. The balanced oxidation half reaction is: (i) Balance all a..Step 2:
Find f '(x) and examine if it is defined at every point on the open interval (a, b). If f '(x) is defined for all x (a, b), then the function is differentiabl..
Find f '(x) and examine if it is defined at every point on the open interval (a, b). If f '(x) is defined for all x (a, b), then the function is differentiabl..Step 2
For a particular Critical value x = a, find f " ' (a) (i) If f ''(a) < 0 then f (x) has a local maxima at x = a and f (a) is the maximum value. (ii) If f ''(a) > 0 then f (x) has a local minima at x = a and f (a) is the minimum value. (iii) If f ''(a) = 0 or , the test fails and the first d..
For a particular Critical value x = a, find f " ' (a) (i) If f ''(a) < 0 then f (x) has a local maxima at x = a and f (a) is the maximum value. (ii) If f ''(a) > 0 then f (x) has a local minima at x = a and f (a) is the minimum value. (iii) If f ''(a) = 0 or , the test fails and the first d..Step 2:
Differentiate the terms containing x, y or both xy with respect to x. While differentiating the terms containing y or power of y, first..
Differentiate the terms containing x, y or both xy with respect to x. While differentiating the terms containing y or power of y, first..Step 2:
Differentiate the terms containing x, y or both xy with respect to x. While differentiating the terms containing y or power of y, first differentiate with respect to y, then multiply by ..
Differentiate the terms containing x, y or both xy with respect to x. While differentiating the terms containing y or power of y, first differentiate with respect to y, then multiply by ..Step 2:
Write the first term: n C 0 a n b 0..
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