35 Burnham Road

    35, BURNHAM ROAD, SOUTHMINSTER, CM0 7ES

    This detached freehold property on Burnham Road last sold in February 2013 for £184,500. Based on price growth in the CM0 district since then, its estimated current value is £301,774 — placing it in the 50th percentile nationally and the 29th percentile within CM0. The property covers 122 m² (1,313 sq ft), giving an estimated value of £2,474 per m². The EPC rating is D, with a potential rating of C.

    Type

    Detached

    Tenure

    Freehold

    Floor Area

    1,313 sq ft

    122 m²

    Last Sale Price

    £184,500

    Feb 2013

    Estimated Valuation

    £301,774

    Est. £/sq ft

    £230/sq ft

    £2,474/m²

    Property Details

    TypeDetached
    TenureFreehold
    Built formDetached
    Construction ageEngland and Wales: 1950-1966
    Habitable rooms6
    Main fuelmains gas (not community)
    EPC currentD
    EPC potentialC
    Floor area1,313 sq ft (122 m²)
    EPC dateJun 2013
    WallsCavity wall, as built, no insulation (assumed)
    HeatingBoiler and radiators, mains gas

    Transaction History

    15 Feb 2013

    £184,500

    22 Oct 1997

    £80,500

    Key Metrics

    Estimated valuation£301,774
    Value per sq ft / m²£230/sq ft (£2,474/m²)
    Estimated gross yieldNot available
    Implied monthly rentNot available
    CM0 district percentile29th percentile
    National percentile50th percentile

    District Context — CM0

    CM0 covers Ongar and surrounding areas in west Essex, situated between the London commuter belt and the rural hinterland. It is characterized by a mix of established residential communities with good transport links and green space appeal.

    Average Property Price - CM0

    £389,595

    65

    National percentile

    Average Net Household Income - CM0

    £39,679

    57

    National percentile

    10-Year Annualised Price Growth - CM0

    4.3%

    74

    National percentile

    10-Year Annualised Rent Growth - CM

    4.2%

    67

    National percentile

    View full analysis for CM0

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