applied mathematics

Arrangement and selection of objects are the central ideas of this chapter on permutations and combinations. They are widely applied in solving problems of probability, genetic engineering and life scienc..

Arrangement and selection of objects are the central ideas of this chapter on permutations and combinations. They are widely applied in solving problems of probability, genetic engineering and life science..

Elementary transformations are of the following three types: Interchange of any two rows (or columns) The multiplication of the elements of a row (or column) by a non-zero number. The addition to the elements of any row (or column) the corresponding elements of any other row (or column) mu..

Which of the following can be applied directly to prove that ΔADB ≅ ΔCBD ? => SSS postulate or AAA postulate or ASA postulate or SAS postulate..

Which of the transformations is applied from figure 1 to figure 2? => Rotation or Translation or Dilation or Reflection..

What is the transformation applied in the figure shown? => a flip or a slide and a flip or a turn or a slide..

Select the statement that explains why the mean value theorem does not apply to the function f ( x ) = | x | in the interval [-1, 1]. => | x | is not continuous in (-1, 1) or | x | is not differentiable in (-1, 1) or | x | is not continuous in [-1, 1] or | x | is differentiable in [-1, 1]..

Victor observed that as the speed of the bus increases, it moves more distance before it stops after breaks are applied. The table shows the data for different speed x of the bus and the distance it moves before stopping. Choose the model and its equation which best fits the situation. =>..

Which of the following would be the transformed equation of the function f ( x ) = x 3 - 4 x , when applying vertical shrink by a factor of 1 5 units? => y = 1 5 ( x 3 + 4 x ) or y = 1 5 ( x 3 - 4 x ) or y = ( x 3 - 4 x ) or y = 1 5 ( x 3 )..

Which statement explains why the mean value theorem does not apply to the function f ( x ) = | x | x in the interval [-2, 2]? => there exists c ∈ [-2, 2] such that f ′ ( c ) = 0 or f ( x ) is differentiable in [-2, 2] or f ( x ) is not continu..