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RAID 1 calculator

Mirroring — a full copy of your data for simple, fast protection. Set your drives below for live usable capacity, fault tolerance, IOPS, rebuild time and URE risk.

DataDistributed parity

1 · Choose a RAID level

Stripe & mirror
Single parity
Dual / triple parity
Nested
ZFS RAID-Z

Mirror. An n-way mirror survives n−1 failures.

2 · Configure drives

3 · Drive class

12G SAS SSD — indicative figures.

Advanced — read/write mix, URE rate
RAID 1 · 2 × 8 TB
8 TB usable
of 16 TB raw · 50% efficiency
Fault tolerance1 (n-way mirror survives n−1 failures)
Write penalty×2
IOPS estR ≈150K · W ≈75K · mix ≈115K
Throughput estR ≈2K · W ≈1K MB/s
Rebuild / drive est≈ 4.4 h
URE on rebuild risk0.71%

During a single-drive rebuild there is no remaining redundancy — a URE on a surviving drive means data loss for the affected stripe. Real controllers mitigate via patrol reads/scrubs, so field results are often better.

Capacity distribution50% usableUsable: 8 TB8Mirror copies: 8 TB8Usable · 8 TBMirror copies · 8 TB
Fault tolerance — parity per arrayDPDataParity1 (n-way mirror survives n−1 failures)
IOPS — back-end budget vs deliveredBack-end budget150KFront-end read150KFront-end write75KWrite penalty ×2 — each host write costs 2 back-end I/Os
URE risk during a single-drive rebuild0%25%50%75%100%1%data read during rebuild (60 TB →)URE 1 in 10^16

Calculated for planning. We don't publish prices — a 24-year UK reseller, Servnet confirms the exact drives, array and pricing on quote. IOPS, throughput & rebuild are indicative estimates.

Overview

What RAID 1 is

RAID 1 writes an identical copy of your data to every drive in the mirror. A two-way mirror gives you one drive of usable capacity and survives a single failure; an n-way mirror survives n−1 failures at the cost of more drives.

Reads can be served from any copy, so read performance scales with the mirror width, while writes go to every member (write penalty ×2). RAID 1 is the standard for boot/OS drives and small, critical datasets where simplicity and fast rebuild matter more than capacity efficiency.

At a glance
Usable capacityone drive (2-way); n-way = one drive
Minimum drives2
Fault tolerancen − 1 drives
Write penalty×2
Worked example
2 × 8 TB SAS SSD8 TB usable, survives 1 failure

A two-way mirror of 8 TB SSDs gives 8 TB usable and keeps running if one drive dies — rebuild is a fast straight copy from the survivor. The trade-off is 50% efficiency: you bought 16 TB raw to use 8 TB.

Advantages

  • Simple, fast rebuild — just copy from a surviving mirror
  • Read performance scales with mirror width
  • Low write penalty (×2)
  • No parity-calculation overhead

Trade-offs

  • Only 50% capacity efficiency (2-way)
  • Capacity does not scale — adding drives adds copies, not space
  • Write throughput limited to one drive
  • Expensive per usable TB

Best for

  • Boot / OS volumes
  • Small business-critical datasets
  • Two-drive NAS units
  • Workloads needing predictable rebuilds

Consider another level when

  • Large-capacity requirements
  • Bulk file, backup or archive storage
  • Where capacity efficiency is the priority
Level landscape — efficiency vs fault tolerance (typical)012325%50%75%100%drives survivedspace efficiency →RAID 0RAID 5RAID 50RAID-Z1RAID 6RAID 60RAID-Z2RAID-Z3RAID 10RAID 1

RAID 1 — common questions

How much usable space does RAID 1 give?

A two-way mirror gives you the capacity of one drive — two 8 TB drives give 8 TB usable (50% efficiency). Adding more drives to the mirror does not add space; it adds redundancy (an n-way mirror still gives one drive of capacity but survives n−1 failures).

Is RAID 1 faster than a single drive?

For reads, yes — requests can be balanced across copies. Writes are no faster (and slightly slower) because every copy must be written, giving a ×2 write penalty.

RAID 1 vs RAID 10 — what is the difference?

RAID 1 is a single mirror set. RAID 10 stripes across multiple mirror pairs, so it adds capacity and throughput while keeping mirror-style redundancy. Use RAID 1 for two drives; RAID 10 for four or more.