Vedic Mathematics is a collection of techniques and concepts developed from ancient Indian mathematical books known as the Vedas. These strategies are designed to make different mathematical computations easier and faster. High-throughput RISC Processor Design, on the other hand, includes the creation of processors that prioritize the execution of a high number of instructions per unit of time. If there have been breakthroughs relating to Vedic Mathematics and High-Throughput RISC Processor Design, it would be intriguing to investigate how these old mathematical ideas may be utilized to improve the efficiency of current processor designs. Give a summary of the work, stressing the potential benefits and drawbacks of incorporating Vedic Mathematics concepts into the design of High-Throughput RISC computers. Introduce Vedic Mathematics and High-Throughput RISC Processor Design separately. Explain briefly why you're looking at incorporating Vedic Mathematics into CPU architecture. Outline key Vedic Mathematics concepts that may be applied to processor design. What distinguishes these ideas from typical mathematical approaches Provide an overview of the fundamental ideas and issues involved in the design of high-throughput RISC processors. Emphasize the critical areas for improvement and integrating principles from Vedic Mathematics into Processor Architecture: Investigate the use of Vedic Mathematics principles in processor architecture to discuss how these concepts may be utilized to solve specific problems or improve aspects of high-throughput RISC architectures. The importance of multipliers in Arithmetic Unit performance is underlined. The incorporation of Vedic Science, an ancient mathematical system comprised of 16 Sutras, implies a fresh method for arithmetic computations. The suggestion comprises optimizing the Vedic multiplier type Urdhva Triyakbhyam by substituting Convey Save Viper for the usual carry. This is done to reduce delays caused by standard adders and incomplete products aspire to outperform traditional designs in terms of speed. The explicit data on the speed gains is obtained and how they were assessed will bolster the claims and utilization of the proposed proficient Vedic multiplier in the number juggling module of the RISC processor. In addition, stating its application in the field of digital signal processing (DSP) broadens the scope of work. Validation of RTLs and FPGAs for the Register-Transfer Level (RTL) implementation of the proposed Math Unit in VHDL, paired with simulation using Xilinx ISE EDA tools, is a useful step in verifying the design. Validation on an FPGA device, especially a Vertex-IV, provides credibility to the suggested solution.