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In triangle ABC AD, BE, CF are medians. ...

In triangle ABC AD, BE, CF are medians. If the area of the triangle DGC is `20cm^2` , then the area of triangle AGF + the area of triangle BGF is equal to:
त्रिभुज ABC में, AD, BE और CF मध्यरेखा हैं और G त्रिभुज का केन्द्रक है। यदि त्रिभुज DGC का क्षेत्रफल `20cm^2` है, तो त्रिभुज AGF का क्षेत्रफल+ त्रिभुज BGF का क्षेत्रफल किसके बराबर है:

A

`30 cm^2`

B

`20 cm^2`

C

`25 cm^2`

D

`40 cm^2`

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ABC and BDE are two equilateral triangles such that D is the mid-point of BC. If the area of triangle ABC is 136 cm^2 , then the area of triangle BDE is equal to: ABC और BDE दो समबाहु त्रिभुज हैं जेसे D, BC का मध्य-बिंदु है। यदि त्रिभुज ABC का क्षेत्रफल 136 cm^2 , है, तो त्रिभुज BDE का क्षेत्रफल ज्ञात करे

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In triangle ABC, AD, BE and CF are the medians intersecting at point G and area of triangle ABC is 156 cm^(2) . What is the area (in cm^(2) ) of triangle FGE ?

The three medians AX, BY and CZ of triangle ABC intersect at point L. If the area of triangle ABC is 30cm^2 , then the area of the quadrilateral BXLZ is: एक त्रिभुज ABC के तीन माध्यिकाएँ AX, BY और CZ बिंदु L पर प्रतिछेदित करते है , यदि triangle ABC का क्षेत्रफल 30cm^2 है, तो चतुर्भुज BXLZ का क्षेत्रफल है:

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If the area of an equilateral triangle is 36 sqrt3 cm^2 , then the perimeter of the triangle is: यदि एक समबाहु त्रिभुज का क्षेत्रफल 36 sqrt3 वर्ग सेमी है, तो इस त्रिभुज का परिमाप कितना होगा ?

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