The most common RAIDs require between 2-4 drives.
RAID0 requires a minimum of 2 drives
RAID1 requires a minimum of 2 drives
RAID5 requires a minimum of 3 drives.
RAID10 requires a minimum of 4 drives.
Four planes.
The minimum number of motor vehicles required to ship NALC items depends on the volume and weight of the items being transported. Typically, a single vehicle can carry a significant amount of mail, but for larger quantities, multiple vehicles may be necessary. Additionally, logistics, destination distances, and delivery schedules can influence the number of vehicles needed. Therefore, it's essential to assess the specific shipment requirements to determine the exact minimum.
The minimum volume of urine required for a complete urine analysis (urinalysis) is typically 10-15 mL. This amount is needed to perform the various tests to assess the physical, chemical, and microscopic properties of the urine sample. A larger volume may be required for additional tests or specific investigations.
To solve for minimum pressure problems in chemistry, you can use the ideal gas law equation, PV = nRT. Rearrange the equation to solve for P (pressure) when given V (volume), n (number of moles), R (gas constant), and T (temperature in Kelvin). Plugin the values and calculate the minimum pressure required.
deliverable volume is for liquids while minimum fill would be for semisolids.
Three disks would be the absolute minimal for starting a RAID-5 volume. As for the maximum? It would be limited only by your Raid controller and budget. Theoretically one could have an infinitely large disk array with sufficient controllers and systems. Of course access time and disk failure rates compiled with volume recovery would become an issue. Even with hot spares. Hope this helps!
5
To neutralize the acid, we need to use the same number of moles of base. First, calculate the number of moles of HCl using its concentration and volume. Then, use the mole ratio from the balanced equation to find the required volume of NaOH. Convert the volume to mL.
A number cannot have a volume.
A cuboid, of a given volume, has minimum length etc when each of them is equal to the cube root of the volume.
Yes, the minimum number of faces for a polyhedron is 4. The simplest example is the tetrahedron, which has four triangular faces. A polyhedron must have at least four faces to enclose a three-dimensional space, as three faces would only form a triangular shape without volume.
To optimize a volume means to find either the minimum or maximum value possible. In order to optimize a volume you take the derivative of the volume equation and set it equal to zero.