CMA Inter MA Regular Batch By Satish Jalan | For Dec 23 & Onwards | Management Accounting

Rs. 6,500.00
Rs. 6,500.00
Categories:: CA Satish Jalan , CMA , CMA Inter , Lectures
Mode: GD
Attempt: June 24
Subtotal: Rs. 6,500.00
CMA Inter MA Regular Batch By Satish Jalan | For Dec 23 & Onwards | Management Accounting

CMA Inter MA Regular Batch By Satish Jalan | For Dec 23 & Onwards | Management Accounting

Rs. 6,500.00

CMA Inter MA Regular Batch By Satish Jalan | For Dec 23 & Onwards | Management Accounting

Rs. 6,500.00
Mode: GD
Attempt: June 24

CMA Inter MA (Management Accounting) Regular Batch By CA Satish Jalan in 80 Hours. These Lectures are beneficial for Dec 23 and June 24 attempts. Study Materials will be provided with the course.

Kit Contents
  • Video Lectures + Study Materials (Hard Copy Book)
Lecture Duration
  • 80 Hours (40 lectures approx) 
Total views
  • Unlimited Till Exam Term
Validity
  • Till The Exam Term
Mode
  • Google Drive | Pen Drive
Batch Recording
  • Latest (Relevant For Upcoming Exam Attempts)
Doubt Solving
  • Telegram / Call
Video Language
  • Hindi-English Mix
Study Materials
  • English
CA Satish Jalan is a Chartered Accountant, a graduate of St. Lawrence School and St. Xavier Academy in Kolkata. He is a well known professional for CA, CMA( Canada), and CPA.
Satish Jalan acclaim stems from his mastery of CA curriculum subjects. Renowned for his instructive prowess, he imparts knowledge through diverse channels, including physical classrooms and online platforms, tailored to meet the aspirations of students aiming for excellence in the demanding CA examinations.
Particularly noted as the distinguished faculty for CA Final Strategic Financial Management (SFM)and costing. He is a company secretary and a Chartered Management Accountant( CIMA). Satish Jalan Sir has more than 12 years of experience in training CA Final Cost and CA Inter Cost. He is the author of Satish Jalan Classes, which have been running successfully since 2006. He believes in creating a literacy terrain where a learner can pretend to be the real case of the problem and find the most natural result.

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