記憶度
13問
34問
0問
0問
0問
アカウント登録して、解答結果を保存しよう
問題一覧
1
The logarithm of 1 to any base is
zero
2
The right triangle whose length of sides may be expressed as ratio of integral units.
Primitive triangle
3
The characteristic of a logarithm is 3. The number between
1000 and 10000
4
The maximum value of a latitude is
90°
5
How many formulas may be derived from using Napier's Rules?
10
6
The point where a ray from the center of the earth through an observer's position on it intersects the celestial sphere is call the observer's
zenith
7
Refers to the angular distance from the equator measured along meridian.
Latitude
8
The altitude of the sides of the triangle intersects at the point known as
orthocenter
9
When a logarithm is expressec as an integer plus a decimal (between 0 and 1), the integer is called
Characteristic
10
The cologarithm of a number is the ______ of the logarithm of a number.
negative
11
Spherical degree is a unit of a spherical area taken as 1/720 of the surface of the sphere. Howany spherical degrees a hemisphere have?
360°
12
Csc 520° is equal to
csc 20°
13
The great circles through the north and south celestial poles are called
hour circles and celestial meridian
14
When the hypotenuse of a right spherical triangle is less than 90°.
the two legs are on the same quadrant
15
The angle which the line of sight to the object makes with the horizontal is below the eye of an observer.
Angle of depression
16
Sin A cos B - cos A sin B is equivalent to:
sin(A-B)
17
The logarithm of a number to the base e (2.7182... .) is called
Napierian logarithm
18
What is the sine of 820°?
0.984
19
The most proved theorem in Mathematics
Pythagorean theorem
20
Manila has a longitude of 121°°05'E. What is the time difference between Manila and Greenwich l, England which is at prime meridian?
8 hrs and 4 mins
21
The difference between a nautical mile and a statute mile.
800 ft
22
The first table logarithms with 10 as base was developed in 1615 by
Henry Briggs
23
The characteristic is ____ the exponent of 10, when the number is written in scientific notation.
equal to
24
The angle which the line of sight to the object makes with the horizontal which os above the eye of the observer is called
angle of elevation
25
Given the sides of a triangle as 3m and 5m. The third side is
from 3m to 7m
26
An oblique equilateral parallelogram:
rhombus
27
If the unknown is a conditional equation occurs as an exponent, the best way to solve the unknown is by
taking the logarithm of both sides
28
The characteristic is equal to the exponent of 10, when the number is written in
logarithmic form
29
Mil is a unit of
angle and length
30
Napierian logarithms have a base closest to which number?
2.72
31
Who invented logarithms in 1614?
John Napier
32
The radius of the earth used in spherical trigonometry is
3959 statute miles
33
A straight from the vertex of a triangle to the midpoint of the opposite side is known as
median
34
Angles of rotation with the same initial side and terminal side.
Coterminal Angle
35
The numbers loga(b) and logb(a) are
reciprocal to each other
36
For 0 < x < 1, ln x is
negative
37
The angle which the line of sight 'to the object makes with the horizontal is above the eye of an observer.
Angle of elevation
38
The earth is divided into how many time zone?
24
39
The number loga(b) is called the ____ of the system of a base a with respect to the system of base b.
modulus
40
Which of the following is not a secondary part of a triangle?
Sides
41
The least proved theorem in Mathematics.
Fermat's last theorem
42
The point of concurrency of the angle bisector of the triangle is called
incenter
43
Sin (270° + β) is equal to
-cosβ
44
Which of the following statements is false about spherical trigonometry?
The sum of all interior angles of a spherical triangles is 360°
45
lnx = ________ logx
2.303
46
A triangle with no side equal is known as
Scalene triangle
47
In an iscosceles right triangle, the hypotenuse is ________ times as long as each of the legs.
√2
48
The sum of the angles in an octant spheric triangle is
270°
49
A spherical triangle with at least one side is a quarter of a great circle is called ______ spherical triangle.
trirectangular
50
Napierian logarithm has a base of
e
51
Is half if a great circle terminated by the North Pole and South Pole.
Meridian
52
Which of the following is not a property of a triangle?
The sum of two sides is less than the third side
53
When the hypotenuse of a right spherical triangle is greater than 90°>
one leg is one the first quadrant and the other on the second quadrant
54
A spherical triangle with all angles equals to a right triangle is called _____ spherical triangle?
birectangular
55
The case of the solution of the triangle in the plane where the given data lead to two solutions.
Ambiguous case
56
Napier's rule states that the sine of any middle part is equal to the product of the ____ of the adjacent parts.
cosine
57
The inverse function of a logarithm is known as
antilogarithm
58
If R is the radius of a sphere and E is an spherical excess (in radians), then the area of a spherical triangle is
R^2E
59
Indicate the false statement:
Three or more lines which have one point in common are said to be coplanar.
60
One minute of the great circle arc on the surface of the earth is equivalent to
1 nautical mile
61
The sum of the sides of a spherical triangles is always less than
360°
62
The logarithm of a product is the _____ of the logarithms, and the logarithm of a quotient is the ________ of the logarithms.
sum, difference
63
The sum of any two angles of a spherical triangle is
less than 180° + the third angle
64
The mantissa of a logarithm is
positive value or zero
65
The other form of loga(N) = b is
N=a^b
66
The triangle inscribed in a given triangle whose vertices are the feet of the three perpendiculars to the sides from some point inside, the given triangle.
Pedal Triangle
67
To change loga to logb N, multiply loga N by
logb(a)
68
The logarithm of the reciprocal of N is called the _______ of N.
cologarithm
69
The sum of the squares of the sine and cosine of an angle.
1
70
In a spherical triangle, two angles (or side) are on the same species if they are both.
between 0° and 90° or both between 90° and 180°
71
Which of the following cannot be a base for a logarithm.
1
72
Tha characteristics of the common logarithm of a number greater than 1 is
zero or positive
73
The logarithm of the negative number is
imaginary
74
Logarithm using 10 as base .
Common logarithm
75
Refers to the angle at either pole between the meridian passing through a point and some fixed meridian known as the prime meridian.
Longitude
76
Log M - log N id equal to
log(M/N)
77
If two triangles have congruent bases, then the ratio of their areas equals the ratio of
the lengths of their altitude
78
the integral part of a common logarithm is
characteristic
79
One of the two great circles intersecting at right angle at the piles and dividing equinoctial points and ecliptic into 4 parts.
Colure
80
An angle equal to revolution of 360°
Perigon
81
Equations used for checking the solution to a plane triangle using law of sine's are as follows: (a+b)/c=cos(1/2)(A-B)/sin(1/2)C and (a-b)/c=sin(1/2)(A-B)/cos(1/2)C. These equations are called
Mollweide's equations
82
If < N < 10, then
1 < log N < 2
83
The point of concurrency of the altitude of the triangle.
orthocenter
84
Log x = _________ ln x.
0.434
85
The maximum value for the longitude is
180°
86
The point that is diametrically opposite the zenith is called
nadir
87
The angular distance of a point on the terrestrial sphere from the north pole is called
coaltitude
88
The sum of all interior angles in a spherical triangle is always
greater than 180° but less than 540°
89
Napier's rule states that the sine of any middle part is equal to the product of the __________ of the adjacent parts.
tangent
90
If logarithm to base 10 (denoted as log10) is called common logarithm is called natural logarithm, what do you call the logarithm of base 2 (denotes as lb)?
Binary Logarithm
91
The point of concurrency of the perpendicular bisector of the sides of the triangle.
circumcenter
92
The median of a triangle is the line connecting the vertex and the midpoint of the opposite side. For a given triangle, these medians intersects at a point which is called the
centroid