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WorksheetsGeneral Mathematics: 2nd Quarter
Total questions: 90
Worksheet time: 1hrs 24mins
Interest is only computed on the P (principal amount).
(a)
Person (institution) who invests the money or makes the funds available.
(a)
Person (institution) who owes the money or avails of the funds from the lender.
(a)
Date on which money received by the borrower.
(a)
Date on which the money borrowed, or loan is to be completely repaid.
(a)
Amount of time in years the money is borrowed or invested.
(a)
Amount of money borrowed or invested on the origin date.
(a)
Usually in percent, charged by the lender, or rate increase of the investment.
(a)
Amount paid or earned for the use of money.
(a)
What is this formula for?
(a)
What is this formula for?
(a)
What is this formula solving for?
(a)
What is this formula for?
(a)
What is this formula for?
(a)
Amount earned for one year calculated by multiplying the principal by the interest rate. Borrowing, bonding and saving in financial institutions apply compound interest. Used for long-term transactions
(a)
What is this formula for?
(a)
What is this formula for?
(a)
What is this formula for?
(a)
Time between successive conversions of interest.
(a)
Number of conversion periods in one year.
(a)
Annual rate of interest.
(a)
They arrived early (a) they got really good seats.
What is this formula for?
(a)
What is this formula for?
(a)
Annually
(m = (a) )
Semi-annually
(m = (a) )
Quarterly
(m = (a) )
Monthly
(m = (a) )
Daily
(m = (a) )
What is this formula for?
(a)
It is a sequence of payments made at equal (fixed) intervals or period of time.
(a)
An Annuity where the payment interval is the same as the interest period.
(a)
An annuity where the payment interval is not the same as the interest period.
(a)
The payment is made yearly and the interest rate is also compounded yearly.
simple annuity
general annuity
The payments are done quarterly and the interest rate being charged is also compounded quarterly.
simple annuity
general annuity
The payments are done quarterly and the interest rate being charged is done semi-annually.
simple annuity
general annuity
The payment is made yearly and the interest rate is compounded quarterly.
simple annuity
general annuity
A type of Annuity in which the payments are made at the end of each payment interval.
(a)
Annuity in which the payments are made at the beginning of each payment interval.
(a)
What type of annuity according to the time of payment are Monthly Salaries?
annuity due
ordinary annuity
What type of annuity is present when apartment rentals where the boarders must pay first before they can occupy the apartment?
annuity due
ordinary annuity
An annuity in which payments begins and end at definite times.
(a)
An Annuity in which payments extend over indefinite (or undetermined) length of time.
(a)
(a)
(a)
(a)
(a)
Time between the first payment interval and last payment interval.
(a)
The amount of each payment.
(a)
The time between successive payments.
(a)
Sum of all payments to be made during the entire term of the annuity.
(a)
What is this formula for?
(a)
(a)
After writing the given, what must you do to solve for general annuity?
substitute the given to the formula
match the interest period to the payment interval
figure out what type of payment it is
What is this solving for?
(a)
What is m1 in annuity?
(a)
What is m2 in annuity?
(a)
What is this formula for?
(a)
What is this formula for?
(a)
What are these for (in order), separated by commas.
(a)
Price of purchase equal to the down payment plus the present value of the installment payment.
(a)
What is this solving for?
(a)
What is this solving for?
(a)
It is a declarative sentence that is either true or false, but not both.
(a)
A proposition that expresses only one thought.
(a)
A proposition made up of simple propositions and joined by using logical connectives.
(a)
Hooray!
not proposition
compound proposition
simple proposition
I will narrate the story and you will act it.
not proposition
compound proposition
simple proposition
If x = 1 and y = 2 then x + y = 3.
not proposition
compound proposition
simple proposition
The teacher reminds his class regarding the school activities.
not proposition
compound proposition
simple proposition
She sold the bag at 50% less than its original price.
not proposition
compound proposition
simple proposition
They will start the program at exactly 7:00 a.m. (a) they will wait for the judges.
____ Ana is in Grade 11, _____ she is a senior high school student.
(a)
It will rain (a) the clouds are heavy.
_____ a person is yawning, ______ he is sleepy.
(a)
Many mathematical statements are constructed by combining one or more propositions. These new propositions are connected by using:
(a)
makes a proposition contradict its original meaning. The logical operator negation is symbolized by “~"
(a)
Two simple propositions that are connected using the word “and”. The operator conjunction means “and”. It is symbolized by ʌ
(a)
Two simple propositions that are connected using the word “or’. The operator conjunction means the inclusive “or”. It is symbolized by v
(a)
Two simple propositions that are connected using the words “if… then…” and is symbolized by →.
(a)
The operator biconditional means “if and only if,” and is symbolized by . It is denoted by “iff”.
(a)
(a)
(a)
(a)
(a)
(a)
shows how the truth or falsity of a compound statement depends on the truth or falsity of the simple statements from which it is constructed.
(a)
Proposition that is always TRUE.
(a)
Proposition that is always FALSE.
(a)
Proposition is neither a tautology nor a contradiction— that is, if there is at least one row where it is true and at least one row where it is untrue.
(a)
