On-Site Drug Testing Ramsey, AR
Time is money, we can come to you. Accredited Drug Testing provides on-site drug testing services in Ramsey, AR and throughout the local area for employers who need drug or alcohol testing at their place of business or other location. On-site drug testing methods include urine drug testing, hair drug testing, oral saliva drug testing and breath alcohol testing. Both instant drug test results and laboratory analyzed testing is available. Testing purposes can include pre-employment, random, reasonable suspicion and post-accident.
ON-SITE FOR POH ONLY 11.2 miles
DEVILS LAKE, ND 58301
1031 7TH ST NE 12.2 miles
DEVILS LAKE, ND 58301
1001 7TH ST NE 12.3 miles
DEVILS LAKE, ND 58301
404 HIGHWAY 2 E 13.2 miles
DEVILS LAKE, ND 58301
STATE HIGHWAY 281 N 23.2 miles
CANDO, ND 58324
307 FIRST AVE. 23.6 miles
FORT TOTTEN, ND 58335
Drug Test Screening Panels Available In Ramsey, AR
We offer a 5-panel drug test, which screens for the following:
- Amphetamines
- Cocaine
- Marijuana
- Opiates
- PCP
We offer a 10-panel drug test which screens for the following:
- Amphetamines
- Barbituates
- Benzodiazepines
- cocaine
- Marijuana
- MDA
- Methadone
- Methaqualone
- Opiates
- PCP
- Propoxyphene
We offer a 12-panel drug test which screens for the following:
- Amphetamines
- Barbiturates
- Benzodiazepines
- cocaine
- Marijuana
- MDA
- Methadone
- Methaqualone
- Opiates
- PCP
- Propoxyphene
- Meperidine
- Tramadol
** Customized drug testing panels such as bath salts, synthetic marijuana, steroids and other drugs are also available.
Urine or Hair On-site Drug Testing In Ramsey, AR - You Choose!
Our on-site drug testing services in Ramsey, AR include urine drug testing, which has a detection period of 1-5 days and hair drug testing which has a detection period of up to 90 days. Negative test results are generally available in 24-48 hours, when analyzed by our SAMHSA Certified Laboratories. Negative instant test results are available immediately, non-negative test results require laboratory confirmation.
Why Use On-Site Drug Testing in Ramsey, AR?
Time is money and when sending an employee to one of our many drug testing centers in Ramsey, AR would cause disruption to your business operations or affect your employees work productivity, conducting on-site drug testing will eliminate these issues.
Who Uses On-Site Drug Testing?
- Construction Sites
- Manufacturing Plants
- Power Plants
- Motor Pool Facilities
- Car Dealerships
- Trucking/Transportation Companies
- Schools
- Sports Venues
- Hospitals
- Oil & Gas Drillings Sites
Are you a DOT Regulated Company?
Accredited Drug Testing has trained and qualified collectors who also specialize in providing on-site drug testing services for all DOT modes to include:
- Trucking Industry-FMCSA
- Maritime Industry-USCG
- Aviation Industry-FAA
- Public Transportation-FTA
- Railroad Industry-FRA
- Pipeline Industry-PHMSA
Additional DOT Services:
- DOT Consortium Enrollment
- DOT Physicals
- Supervisor Training
- DOT Drug Policy Development
- MVR Reports
- Employee Training
- Background Checks
- FMCSA Clearinghouse Verification/Search
How To Schedule On-Site Drug Testing In Ramsey, AR?
Step 1 - Call our on-site coordinator at (800)221-4291
Step 2 - Have at least 10 employees needing to be tested (recommended)
Step 3 - Provide the date, location and time of the requested on-site drug testing services
In addition to on-site drug testing in Ramsey, AR, we also have drug testing centers available at the following locations.
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Local Area Info: Ramsey's theorem
In combinatorial mathematics, Ramsey's theorem states that one will find monochromatic cliques in any edge labelling (with colours) of a sufficiently large complete graph. To demonstrate the theorem for two colours (say, blue and red), let r and s be any two positive integers. Ramsey's theorem states that there exists a least positive integer R(r, s) for which every blue-red edge colouring of the complete graph on R(r, s) vertices contains a blue clique on r vertices or a red clique on s vertices. (Here R(r, s) signifies an integer that depends on both r and s.)
Ramsey's theorem is a foundational result in combinatorics. The first version of this result was proved by F. P. Ramsey. This initiated the combinatorial theory now called Ramsey theory, that seeks regularity amid disorder: general conditions for the existence of substructures with regular properties. In this application it is a question of the existence of monochromatic subsets, that is, subsets of connected edges of just one colour.
An extension of this theorem applies to any finite number of colours, rather than just two. More precisely, the theorem states that for any given number of colours, c, and any given integers n1, …, nc, there is a number, R(n1, …, nc), such that if the edges of a complete graph of order R(n1, ..., nc) are coloured with c different colours, then for some i between 1 and c, it must contain a complete subgraph of order ni whose edges are all colour i. The special case above has c = 2 (and n1 = r and n2 = s).