Compound Probability
Definition of "Compound probability"
Theory that the probability that two independent events will occur is equal to the probability that one independent event will occur times the probability that a second independent event will occur. For example, on a single toss of two dimes (each dime having a head and a tail), the probability that both will land on their tails is equal to 1/4 (1/2x1/2)
Popular Insurance Terms
Same as term Insuring agreement: section describing coverages under a policy. Elsewhere in the policy other sections may restrict or exclude coverages. ...
Endorsement to personal automobile policy (PAP) that covers an insured involved in a collision with a driver who does not have liability insurance. ...
Trust under which grantor retains income from the assets that have been transferred to the trust. This trust permits the avoidance of probate, protects the assets from creditors, and leads ...
Provision of a property policy that excludes construction that is likely to suffer a loss. For example, the roofing material used may not be able to withstand a wind force of more than 15 ...
Professional designation earned after the successful completion of three national examinations given by the insurance institute of America (IIA). Covers such areas of expertise as ...
Investment risk associated with the changes in the earnings capability of the company. If the earnings capability declines, the company's ability to maintain the current dividend level and ...
Document providing additional medical information on an applicant. This statement is requested by the insurance company when the medical examination and/or application points to medical ...
Death without a will having been drawn. Under this circumstance, the court follows state law in deciding how the estate of the deceased is to be distributed. ...
Insurance that covers each and every loss except for those specifically excluded. If the insurance company does not specifically exclude a particular loss, it is automatically covered. ...
Have a question or comment?
We're here to help.