1.37 Cr - 1.79 Cr All Inc.
- Free Pick Up & Drop - Book Personal Ola
- Visit your selected 3 projects in one Tour
- Just Visit & decide later
20% Off in Home Interior
10% Off On Bank Loan Fees
Vaishno Ambaram Overview & Description
- 5.45Land Parcel
- 3Towers
- 2B+G+25Floors
- 3BHKConfig
- 1350-1820 Sq.ftBuild-up Area
- August 2026Target Possession
- August 2027RERA Possession
About Vaishno Ambaram
Vaishno Project Overview
Vaishno Ambaram Varthur will be constructed on 5.45 Acres of land parcel, 3 Towers with 2B+G+25 Floors having 3BHK premium residences.
Vaishno Ambaram location
Project is located Off New CDP Road, Gunjur Palya...
LocationView on Map
Off New CDP Road, Gunjur Palya, Varthur, Bangalore
- - Varthur - Sarjapur Road - 1.0 km
- - Chrysalis High School - 1.8 km
- - Oracle Tech Hub - 4.8 km
Pros & Cons
Video
Amenities
Internal Amenities
Vitrified Tiles
Granite Kitchen Platform
Stainless Steel Sink
Branded Fittings
External Amenities
Swimming Pool
Kids Play Area
Senior Citizen Area
Outdoor Gym
Basketball Court
Amphitheater
Banquet Hall
Toddlers Play Area
Indoor games
Badminton Court
Master & Floor Plan
Vaishno Ambaram Pricing & Unit Plans
| Build-up area | Carpet Area | All Inc. Price (Inclusive of Taxes & Possession Charges) | Min Downpayment (Inclusive Taxes) | Parking | Unit Plan |
|---|---|---|---|---|---|
| 1350 sqft | 972 sqft | 1.37 Cr All In | 14.00 Lacs EMI | 1 | |
| 1470 sqft | 1058 sqft | 1.49 Cr All In | 15.00 Lacs EMI | 1 | |
| 1510 sqft | 1087 sqft | 1.53 Cr All In | 15.00 Lacs EMI | 1 | |
| 1520 sqft | 1094 sqft | 1.54 Cr All In | 15.00 Lacs EMI | 1 | |
| 1600 sqft | 1152 sqft | 1.59 Cr All In | 16.00 Lacs EMI | 1 | |
| 1655 sqft | 1191 sqft | 1.64 Cr All In | 16.00 Lacs EMI | 1 | |
| 1690 sqft | 1216 sqft | 1.70 Cr All In | 17.00 Lacs EMI | 1 | |
| 1705 sqft | 1227 sqft | 1.71 Cr All In | 17.00 Lacs EMI | 1 | |
| 1765 sqft | 1270 sqft | 1.74 Cr All In | 17.00 Lacs EMI | 1 | |
| 1820 sqft | 1310 sqft | 1.79 Cr All In | 18.00 Lacs EMI | 1 |
Vaishno Ambaram QR Codes
Payment Scheme
Project approved by
