100 Examples of sentences containing the noun "bhaskara"
Definition
"Bhaskara" primarily refers to two notable figures in history: Bhaskara I, an ancient Indian mathematician and astronomer known for his work on the sine function, and Bhaskara II (also known as Bhaskara Acharya), a 12th-century mathematician and astronomer celebrated for his contributions to calculus and algebra. The term can also refer to the astronomical calculations attributed to these figures.
Synonyms
- Mathematician
- Astronomer
- Scholar
- Theorist
- Scientist
Antonyms
- Ignoramus
- Amateur
- Novice
- Dilettante
- Unscholarly
Examples
- In ancient texts, Bhaskara explained the concepts of trigonometry.
- Historians often study how Bhaskara influenced modern mathematics.
- The theories developed by Bhaskara are still relevant today.
- Many students learn about Bhaskara in their mathematics courses.
- Bhaskara contributed significantly to the understanding of calculus.
- You can find references to Bhaskara in various mathematical journals.
- The sine function was refined by Bhaskara during his studies.
- Scholars often debate the methods used by Bhaskara.
- Bhaskara's work paved the way for future mathematicians.
- In his writings, Bhaskara emphasized the importance of zero.
- Researchers often cite Bhaskara in their academic papers.
- Bhaskara's contributions were recognized long before the Renaissance.
- Students often feel inspired by Bhaskara's innovative ideas.
- Bhaskara developed techniques that were centuries ahead of his time.
- The influence of Bhaskara can be seen in various branches of science.
- Many universities offer courses on Bhaskara and his theories.
- Bhaskara's calculations were remarkably precise for his era.
- The writings of Bhaskara have been translated into many languages.
- To understand calculus better, one must study Bhaskara.
- Bhaskara's work continues to inspire mathematicians around the world.
- Bhaskara introduced concepts that are foundational in mathematics.
- The legacy of Bhaskara is celebrated in many educational institutions.
- Bhaskara's equations are often solved in advanced math classes.
- Understanding Bhaskara's methods can enhance one's problem-solving skills.
- Bhaskara was known for his ability to simplify complex ideas.
- The principles outlined by Bhaskara are essential for modern astronomy.
- Bhaskara demonstrated the application of mathematics in everyday life.
- Students are often amazed by the discoveries made by Bhaskara.
- Bhaskara faced many challenges in his pursuit of knowledge.
- The works of Bhaskara are a testament to human ingenuity.
- Many people are unaware of how much Bhaskara contributed to science.
- Bhaskara's influence extends beyond mathematics into philosophy.
- The accuracy of Bhaskara's astronomical calculations was remarkable.
- Bhaskara's theories are often discussed in academic circles.
- Historians regard Bhaskara as a pivotal figure in mathematics.
- Bhaskara's insights into mathematical patterns were groundbreaking.
- The impact of Bhaskara can be seen in contemporary scientific research.
- Bhaskara utilized innovative methods that shocked his contemporaries.
- The findings of Bhaskara are essential for understanding numerical systems.
- Bhaskara was a pioneer in the field of mathematics.
- The elegance of Bhaskara's proofs is admired by mathematicians.
- Many papers reference Bhaskara when discussing historical mathematics.
- Bhaskara was instrumental in the development of algebra.
- The name Bhaskara is synonymous with mathematical brilliance.
- Bhaskara approached mathematical problems with creativity.
- The contributions of Bhaskara are celebrated annually in conferences.
- Bhaskara's theories often challenge modern assumptions in mathematics.
- Educators emphasize the relevance of Bhaskara's work in their curriculum.
- The work of Bhaskara continues to be relevant in technological advancements.
- Bhaskara's legacy is one of innovation and excellence.
- Many cultures recognize the significance of Bhaskara's findings.
- Bhaskara's ideas were often met with skepticism in his time.
- The achievements of Bhaskara are taught in schools around the world.
- Bhaskara's methodologies served as a foundation for future research.
- The brilliance of Bhaskara is often acknowledged by mathematicians today.
- Bhaskara's perspectives on mathematics were unique and insightful.
- The teachings of Bhaskara are still applicable in modern education.
- Bhaskara influenced many other scholars in his field.
- The depth of understanding shown by Bhaskara is still admired.
- Bhaskara made significant advancements in mathematical notation.
- The achievements of Bhaskara have stood the test of time.
- Many students aspire to emulate the work of Bhaskara.
- Bhaskara advocated for the importance of mathematical proofs.
- The discoveries of Bhaskara are often included in math competitions.
- Bhaskara's approaches to geometry were revolutionary.
- The work of Bhaskara is integral to the history of mathematics.
- Many mathematicians draw inspiration from Bhaskara.
- Bhaskara articulated ideas that were previously unconsidered.
- The influence of Bhaskara can be seen in various scientific disciplines.
- Bhaskara's contributions enrich the study of mathematics.
- The clarity of Bhaskara's explanations is appreciated by learners.
- Bhaskara's calculations were often more accurate than those of his peers.
- The theories proposed by Bhaskara are foundational in mathematics.
- Bhaskara's work transcended cultural boundaries.
- Many modern equations can be traced back to Bhaskara's insights.
- Bhaskara's legacy continues to inspire future generations.
- The principles of Bhaskara are explored in advanced mathematics courses.
- Bhaskara was a true innovator in his field.
- The methods developed by Bhaskara are still studied today.
- Bhaskara's equations form the basis of many mathematical theories.
- The brilliance of Bhaskara is recognized by mathematicians worldwide.
- Many breakthroughs in mathematics can be attributed to Bhaskara.
- Bhaskara's teachings emphasize critical thinking in mathematics.
- The discoveries made by Bhaskara have shaped modern science.
- Bhaskara's contributions helped bridge cultural gaps in knowledge.
- The significance of Bhaskara is noted in historical texts.
- Many students appreciate learning about Bhaskara and his work.
- Bhaskara's ideas are often referenced in mathematical discussions.
- The innovations introduced by Bhaskara are essential for educators.
- Bhaskara's influence can be felt in mathematics today.
- Many documentaries explore the life of Bhaskara.
- Bhaskara was ahead of his time in many ways.
- The concepts introduced by Bhaskara are still relevant in technology.
- Bhaskara's methods are a source of inspiration for many.
- The equations derived from Bhaskara are fundamental in calculus.
- Bhaskara's impact on mathematics is undeniable.
- The teachings of Bhaskara provide a solid foundation for learners.
- Many mathematicians strive to understand the works of Bhaskara.
- Bhaskara's contributions are an integral part of mathematical history.
- The legacy of Bhaskara inspires countless scholars every year.