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my 12 certificate is urdu board and i am having some issues applying my eligibility, can somebody please help me???

shivamtrivedi0005 9th Mar, 2024

Hii There,

If you're facing difficulties applying for exams due to your 12th certificate being from the Urdu board, you may need to contact the exam conducting authority or the institution you're applying to for further assistance. They should be able to provide you with guidance on how to proceed

29 Views

i have a urdu board 12 certificate, will i be able to apply for the fmge? anyone with any idea please help me out....i have even finished my med course abroad

mjaisinghani62 20th Mar, 2024

Hello aspirant

Do not worry if you have class xii certificate from Urdu board . Urdu board is recognised by Indian government .

Also if you have completed your medical course or  mbbs from abroad then you will be eligible for fmge if you fulfill all other criteria.

Candidates who

33 Views

i have completed BA Urdu medium degree from ycmou, is ycmou marksheet or degree certificate sufficient for admission in NCVRT diploma MLT? i have failed in ssc Maharashtra board. so ycmou marksheet sufficient for admission procedure in NCVRT?

Nitin Kumar 24th May, 2024

The eligibility requirements for NCVRT Diploma in Medical Laboratory Technology (MLT) might vary depending on the specific institute you choose.

A BA Urdu medium degree from YCMOU (Yashwantrao Chavan Maharashtra Open University) should likely be sufficient for admission to the NCVRT Diploma in MLT. NCVRT diplomas typically require a graduation

11 Views

Question : The length of each side of an equilateral triangle is $14 \sqrt{3}$ cm. The area of the incircle (in cm2), is:

Option 1: 450

Option 2: 308

Option 3: 154

Option 4: 77

Team Careers360 25th Jan, 2024

Correct Answer: 154


Solution :
Given that the length of each side of an equilateral triangle is $14 \sqrt{3}\ cm$
BD = DC = $7\sqrt3$ cm
By Pythagoras theorem, 
$AD=\sqrt{AB^2-BD^2}$
$= \sqrt{(14\sqrt3)^2-(7\sqrt3)^2}$
= 21 cm
Since the radius of the incircle is one-third of the height of the equilateral triangle,

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