Question
Which algorithm is most suitable for solving
optimization problems in Numerical and Statistical Computing?Solution
Gradient Descent is a widely used optimization algorithm in numerical and statistical computing. It is designed to find the minimum of a function by iteratively moving in the direction of the steepest descent, as defined by the negative gradient. This algorithm is essential for training various machine learning models, especially those involving optimization problems where the goal is to minimize a cost or loss function. Why Other Options are Wrong: b) K-Means Clustering is used for clustering data rather than optimization. c) Decision Trees are used for classification and regression tasks, not for optimization problems. d) Genetic Algorithms are heuristic search algorithms inspired by natural selection and can solve optimization problems but are not as widely used as Gradient Descent for many numerical problems. e) Support Vector Machines (SVM) are used for classification and regression tasks, not specifically for solving optimization problems.
Some plants fulfil their nitrogen requirement by catching and digesting flies and other insects. Such plants are categorized as:
Under MGNREGA, if employment is not provided within 15 days of demand, what compensation is the applicant entitled to?
Which among the following hormone, is transported in polar manner and also requires carrier
proteins?
Red and Far-red light absorbing, bluish photoreceptor, which is present in the cytosol of plants, is:
Which was first Indian dwarf amber grained variety of wheat made from Sonara 64 by γ –gamma rays
Which, among the following membrane transporters, shows active transport mechanism?
What percentage of financial assistance is provided to Women Self-Help Groups (SHGs) for purchasing drones under the Central Sector Scheme?
Which of the following is not tested under the SHC scheme
In India, which type of maize is mainly grown
During the process of photosynthesis, O2 is evolved from H2O. This fact was experimentally
proved by-