Question
Which of the following statements about MeitY's Centres
of Excellence (CoEs) is/are correct? 1. CoEs are operationalized with the participation of MeitY, STPI, State Governments, and industries. 2. The CoE in FinTech at STPI-Chennai provides resources and mentorship to emerging startups. 3. CoEs focus exclusively on the FinTech and IoT sectors. 4. The tenure of CoEs established under administrative approval on 07.12.2018 was initially valid for 5 years.Solution
Statements 1, 2, and 4 are correct. CoEs are set up with collaborative efforts of multiple stakeholders, focus on diverse technology areas including FinTech, and had an initial 5-year tenure from 07.12.2018. Statement 3 is incorrect as CoEs span diverse sectors beyond FinTech and IoT.
'O' is a point in the interior of an equilateral triangle. The perpendicular distance from 'O' to the sides are Ö 3 cm, 2Ö 3 cm, 5Ö 3 cm. The perimet...
The Volumes of the two spheres are in the ratio 64:125. Their surface area will be in the ratio.
The Height of a metallic hollow cylinder is 28 cm and the difference between its inner curved surface Area and outer curved Surface area is 66cm². If t...
The area of a rhombus is 168 cm2. The length of one of its diagonals is 28 cm. The length of the other diagonal is:
A rectangle has a length that is 50% greater than the side of a square, which covers an area of 64 cm². If the rectangle itself encompasses an area of ...
In a school. 60% of the students passed in an examination. If the number of failed candidates is 240, then the number of candidates that have passed is:
The volume of a rectangular tank is 1680 m³, and the ratio of its length, width, and height is 7:6:5, respectively. What is the length of the rectangul...
Angle bisectors of Q and R meet at point S, inside the triangle PQR. If angle QSR = 125Ëš , then the measure of angle P is:
The radius of a right circular cylinder is 3 times its height. If the height of the cylinder is 3.5 cm, then what is the volume of the cylinder. (in cub...
The volume of cone is 1267.2 cm3. If its height is 2.1 cm then find the radius of the cone.