Question
If p = 11, then what is the value of Â
src="data:image/png;base64,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" alt="" />Â Â isSolution
What is the estimated elephant population in Bandhavgarh Tiger Reserve as of 2025?
What is the purpose of the Urban20 engagement group under the G20?
A) To bring together youth leaders from major G20 cities to inform the discuss...
How are the clouded tiger cat's survival threats being addressed?
- Which schemes have been merged under the restructured Skill India Programme (SIP)?
The PM’s Internship Scheme provides financial assistance to interns. What amount is contributed by partner companies as part of the stipend?
The Insurance Regulatory and Development Authority of India (IRDAI) has increased the limit on losses for the appointment of Surveyors and Loss Assessor...
Consider the following statements:
1. The NSSO's MPCE survey helps in adjusting national inflation indices.
2. Kerala has the highest rura...
President Droupadi Murmu presented the Pradhan Mantri Rashtriya Bal Puraskar to how many children's?
What was the focus of the conference organized at Kochi?
With reference to the wholesale price index (WPI), consider the following statements:
1. WPI is an important index necessary for calculating in...