math true or false exam Flashcards

(41 cards)

1
Q

If you deposit $100 each month into an interest-bearing account, and if your little brother withdraws $125 each month from the same account, the account is annuitizing.
1 point

A

T

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1
Q

Shortening the term of a loan lowers the monthly payments.

A

F

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2
Q

In formula A, given below, the P stands for payments (in dollars).

I=Prt

A

F

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3
Q

An investment that earns compound interest is the same as one that earns simple interest at the effective yield.

A

F

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4
Q

If you deposit $200 each month into an interest-bearing account, and if your little brother withdraws $125 each month from the same account, the account is annuitizing.

A

F

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5
Q

In formula G, given below, the n stands for the number of conversion periods per year.

P=R(1-(1+i)^-n/ i)

A

F

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6
Q

In an account earning compound interest, the total value of the account grows linearly.

A

T

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7
Q

If you invest $100 per month in an interest bearing account, then that account becomes a decreasing annuity the moment your investments stop.

A

F

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8
Q

An investment that pays interest at 2% per year compounded twice a year has an effective yield of 4%.

A

F

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9
Q

In an account earning compound interest, the total value of the account grows exponentially.

A

T

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10
Q

Shortening the term of a loan lowers the total interest paid.

A

T

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11
Q

In formula D, given below, the r stands for the nominal interest rate per year.

reff=(1+r/m)^m-1

A

T

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12
Q

In a conventional mortgage, the percentage of the monthly payment that goes toward interest is the same each month.

A

F

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13
Q

In a conventional mortgage, the lending institution is, in effect, making regular withdrawals from an annuity.

A

T

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14
Q

An investment that earns compound interest is the same as one that is compounded annually at the effective yield.

A

T

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15
Q

In a conventional mortgage, the percentage of the monthly payment that goes toward the principal increases each month.

A

T

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16
Q

In an account earning simple interest, the interest from the first year is reinvested at the beginning of the second year.

17
Q

In an account earning simple interest, the total value of the account grows exponentially.

18
Q

In an account earning simple interest, the total value of the account grows linearly.

19
Q

If defined, a row times a column is always a 1 × 1 matrix.

20
Q

If the graphs of two linear equations are parallel and distinct, then there is a unique solution to the system.

21
Q

The given matrix is invertible.

1 1
3 3

22
Q

A 2 × 3 matrix has three columns and two rows

23
Q

If the row reduced form of the augmented matrix corresponding to a system of linear equations has a row of zeros, then there are infinitely many solutions.

24
If a system of linear equations has infinitely many solutions, then it may be inconsistent.
F
25
If a system of linear equations is inconsistent, then it has infinitely many solutions
F
26
A row reduced matrix always has a 1 in the second column of the second row.
F
27
A system of linear equations either has no solutions, one solution, or infinitely many solutions
T
28
he transpose of a 5 × 6 matrix has six columns and five rows.
F
29
In the row-reduced form of a matrix, the first nonzero entry in each row is a 1.
T
30
If the graphs of two linear equations are distinct but not parallel, then there is a unique solution to the system.
T
31
The ij-entry of the product AB is obtained by multiplying the i-th column of A by the j-th row of B
F
32
If A is a 2 × 3 matrix and B is a 3 × 2 matrix, then the product AB is defined.
T
33
If quantity x is twice quantity y, then x − 2y = 0
T
34
If AB = 0, then either A or B is a zero matrix.
F
35
The ij-entry of the product AB is obtained by multiplying the i-th row of A by the j-th column of B
T
36
In a system of two linear equations, if two linear equations have the same graph, then the associated system has infinitely many solutions.
T
37
If A is a 2 × 3 matrix and B is a 3 × 2 matrix, then the sum A+B is defined
F
38
If quantity x is twice quantity y, then 2x − y = 0.
F
39
Some row reduced matrices have a 0 in the top left-hand corner.
T
40