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Bhavesh Baloda 3 years ago
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Preeti Dabral 3 years ago
लोगों को कोई भी तर्क मानने और उस पर आचरण करने की स्वतंत्रता है।
Posted by Akash Kumar 3 years ago
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Preeti Dabral 3 years ago
Mountaineering is a challenging career which demands great physical and mental strength. It requires boldness, fearlessness, sturdiness and faith in one’s abilities. Santosh Yadav was, in fact, made for mountaineering as she was endowed with all the qualities that are pre-requisites for this career. Just within a span of four years of her training in climbing, Santosh successfully scaled Mt. Everest. Again she repeated this feat in less than a year’s time and became the only woman in the world to have scaled the Everest twice. All this was made possible with her climbing skills, physical fitness and mental strength. Her iron will, physical endurance and mental toughness infused her with immense confidence. Her resistance to cold and altitude proved to be added advantages. All these qualities, coupled with her team-spirit and her concern for her fellow climbers made her not only a good mountaineer but also a very popular one among her superiors and her fellow climbers.
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Preeti Dabral 3 years ago
Procrastinating is an act of delaying tasks or actions which are significant for achieving growth in life. Time is precious, and being on time only shows that we value our time. People who are punctual are most trusted and respected, they are held at higher stature and kept in more important positions.
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Preeti Dabral 3 years ago
अधिक बार पैदल चलें, बाइक चलाएं, कारपूल करें या मास ट्रांज़िट लें । आप हर उस मील के लिए एक पाउंड कार्बन डाइऑक्साइड बचाएंगे जो आप ड्राइव नहीं करते हैं! आप अपने घरेलू कचरे का सिर्फ आधा हिस्सा रिसाइकिल करके प्रति वर्ष 2,400 पाउंड कार्बन डाइऑक्साइड बचा सकते हैं। अपने टायरों को ठीक से फुलाए रखने से आपके गैस माइलेज में 3 प्रतिशत से अधिक की वृद्धि हो सकती है।
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Posted by Srusthi Sb 3 years ago
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Preeti Dabral 3 years ago

As per given condition
Area of sector OAPB = {tex}\frac { 5 } { 36 }{/tex}times the area of circle
{tex}\therefore \quad \pi r ^ { 2 } \times \frac { \theta } { 360 } = \frac { 5 } { 36 } \pi r ^ { 2 }{/tex}
{tex}\therefore \quad \pi r ^ { 2 } \times \frac { x } { 360 } = \frac { 5 } { 36 } \pi r ^ { 2 }{/tex}
{tex}\frac { x } { 360 } = \frac { 5 } { 36 }{/tex} or,
{tex}\begin{array}{l}36\mathrm x=360\;\times5\end{array}{/tex}
{tex}\\\mathrm x=\frac{360\;\times5}{36}{/tex}
{tex}\\\mathrm x=\;10\;\times5{/tex}
{tex}\\\mathrm x\;=\;50{/tex}
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