Matematika
Namangan Elementary matematics course_1
muallif: Guloy1998 · 149 ta savol ·
4 saqlash · 0 layk
QuizPilotda o'ynash
#1
Monoton o’suvchi funksiyani toping.
- f(x)= ctgx
- f(x)= 0,7x
- f(x)= −2x
- f(x)= 4x
Javobni ko'rish
f(x)= 4x
#2
Monoton o’suvchi funksiyani toping.
- f(x)=−8x
- f(x)= 5x
- f(x)= ctgx
- f(x)= 0,72x
Javobni ko'rish
f(x)= 5x
#3
Monoton o’suvchi funksiyani toping.
- f(x)= ctgx
- f(x)= 0,1x
- f(x)= 2x
- f(x)= −12x
Javobni ko'rish
f(x)= 2x
#4
Monoton kamayuvchi funksiyani toping.
- f(x)= 12x+ 8
- f(x)= 0,9x
- f(x)= 7x
- f(x)= tgx
Javobni ko'rish
f(x)= 12x+ 8
#5
Monoton kamayuvchi funksiyani toping.
- f(x)= 0,8x
- f(x)= tgx
- f(x)= 54x
- f(x)= 25x+ 8
Javobni ko'rish
f(x)= 0,8x
#6
f(x)= 4x funksiyaning grafigi koordinata tekisligining qaysi choraklaridan o’tadi.
- I chorak va II chorak
- I chorak va IV chorak
- I chorak va III chorak
- II chorak va III chorak
Javobni ko'rish
I chorak va III chorak
#7
f(x)= 12x funksiyaning grafigi koordinata tekisligining qaysi choraklaridan o’tadi.
- II chorak va III chorak
- I chorak va II chorak
- I chorak va III chorak
- I chorak va IV chorak
Javobni ko'rish
I chorak va III chorak
#8
f(x)= 7x funksiyaning grafigi koordinata tekisligining qaysi choraklaridan o’tadi.
- I chorak va III chorak
- II chorak va III chorak
- I chorak va II chorak
- II chorak va IV chorak
Javobni ko'rish
I chorak va III chorak
#9
f(x)= 0,2x funksiyaning grafigi koordinata tekisligining qaysi choraklaridan o’tadi.
- I chorak va III chorak
- II chorak va III chorak
- II chorak va IV chorak
- I chorak va II chorak
Javobni ko'rish
I chorak va III chorak
#10
Hisoblang log4 16 + log5 125.
- 4
- 7
- 5
- 10
Javobni ko'rish
5
#11
Hisoblang log3 27 + log7 343.
- 4
- 5
- 8
- 6
Javobni ko'rish
6
#12
Hisoblang log2 8 + log5 625.
- 5
- 12
- 9
- 7
Javobni ko'rish
7
#13
f(x)= log2 x funksiyaning grafigi koordinata tekisligini qaysi choragidan o’tadi ?
- II chorak va III chorak
- I chorak va III chorak
- I chorak va IV chorak
- II chorak va IV chorak
Javobni ko'rish
I chorak va IV chorak
#14
f(x)= log5 x funksiyaning grafigi koordinata tekisligini qaysi choragidan o’tadi ?
- II chorak va III chorak
- II chorak va IV chorak
- I chorak va III chorak
- I chorak va IV chorak
Javobni ko'rish
I chorak va IV chorak
#15
f(x)= log_{2\over5} x funksiyaning grafigi koordinata tekisligini qaysi choragidan o’tadi ?
- II chorak va III chorak
- I chorak va IV chorak
- II chorak va IV chorak
- I chorak va III chorak
Javobni ko'rish
II chorak va III chorak
#16
a= log2 7 va b= log2 5 sonlarni taqqoslang.
- a> b
- a= b
- a< b
- a+ 1 = b
Javobni ko'rish
a> b
#17
a= log2 712 va b= log2 715 sonlarni taqqoslang.
- a> b
- a+ 1 = b
- a= b
- a< b
Javobni ko'rish
a< b
#18
a= 0,817 va b= 0,811 sonlarni taqqoslang.
- a= b
- a−1 = b
- a< b
- a> b
Javobni ko'rish
a> b
#19
a= 5,86,7 va b= 7,36,7 sonlarni taqqoslang.
- a> b
- a = b
- a−1 = b
- a< b
Javobni ko'rish
a< b
#20
a= 8,97,7 va b= 8,99,7 sonlarni taqqoslang.
- a = b
- a > b
- a< b
- a−1 = b
Javobni ko'rish
a< b
#21
Tenglamani yechng. 5^{3x−1} = 25.
- 1
- 7
- 2
- 5
Javobni ko'rish
5
#22
Tenglamani yechng. 3^{5x−17} = 27.
- 8
- 4
- 2
- 5
Javobni ko'rish
2
#23
Tenglamani yechng. 6^{7x−11} = 216.
- 7
- 2
- 5
- 1
Javobni ko'rish
2
#24
Tenglamani yechng. 4^{4x−17} = 64.
- 7
- 5
- 2
- 8
Javobni ko'rish
2
#25
Tenglamani yechng. 8^{10x−27} = 512.
- 5
- 1
- 3
- 7
Javobni ko'rish
5
#26
Tengsizlikni yechng. 5^{3x−1} < 25.
- (1;+∞)
- (-∞;1)
- (2;5)
- (-∞;+∞)
Javobni ko'rish
(-∞;1)
#27
Tengsizlikni yechng. 7^{2x−1} < 343.
- (-∞;2)
- (1;2)
- (-∞;5)
- (1;+∞)
Javobni ko'rish
(-∞;2)
#28
Tengsizlikni yechng. 2^{2x−1} ≥ 128.
- (-∞;1)
- (1;7)
- [4;+∞)
- (-∞;5)
Javobni ko'rish
[4;+∞)
#29
Tengsizlikni yechng. 3^{7x−10} ≥ 81.
- (-∞;9)
- [2;+∞)
- (-∞;2)
- (5;8)
Javobni ko'rish
[2;+∞)
#30
Tengsizlikni yechng. 0,5^{4x−1} < 0,125.
- (4;+∞)
- (0;+∞)
- (8;9)
- (1;+∞)
Javobni ko'rish
(1;+∞)
#31
Tengsizlikni yechng. 0,2^{4x−18} < 0,04.
- (5;+∞)
- (7;13)
- (2;+∞)
- (-∞;0)
Javobni ko'rish
(2;+∞)
#32
Tengsizlikni yechng. 0,8^{3x−28} ≤0,64.
- (5;+∞)
- [10;+∞)
- (7;13)
- (-∞;0)
Javobni ko'rish
(-∞;0)
#33
Tenglamani yeching. log2(2x+4)= 3.
- 8
- 4
- 5
- 2
Javobni ko'rish
4
#34
Tenglamani yeching. log3(3x+6)= 2.
- 4
- 5
- 1
- 2
Javobni ko'rish
2
#35
Tenglamani yeching. log5(4x+25)= 3.
- 20
- 25
- 18
- 24
Javobni ko'rish
25
#36
Tenglamani yeching. log4(3x+7)= 2.
- 9
- 3
- 4
- 7
Javobni ko'rish
7
#37
Tenglamani yeching. log7(8x-7)=2.
- 5
- 8
- 4
- 7
Javobni ko'rish
5
#38
Tengsizlikni yeching. \( \log_3(2x-5) < 2 \)
- (2.5;7)
- (-∞;0)
- (3;+∞)
- (-∞;4)
Javobni ko'rish
(-∞;4)
#39
Tengsizlikni yeching. \( \log_2(3x-7) < 3 \)
- (2.1;7)
- (-∞;2)
- (7/3;5)
- (-∞;1)
Javobni ko'rish
(7/3;5)
#40
Tengsizlikni yeching. \( \log_4(5x-4) < 2 \)
- (2;7)
- (7/3;5)
- (-∞;3)
- (4/5;4)
Javobni ko'rish
(4/5;4)
#41
Tengsizlikni yeching. \( \log_3(2x-5) > 2 \)
- (-∞;2)
- (2;+∞)
- (7;+∞)
- (-∞;1)
Javobni ko'rish
(7;+∞)
#42
Tengsizlikni yeching. \( \log_4(2x-16) > 3 \)
- (40;52)
- (3;+∞)
- (15;21)
- (40;+∞)
Javobni ko'rish
(40;+∞)
#43
Tengsizlikni yeching. \( \log_{0.1}(21x-5) < -2 \)
- (-∞;2)
- (-∞;5)
- (5;+∞)
- (6;+∞)
Javobni ko'rish
(6;+∞)
#44
Tengsizlikni yeching. \( \log_{0.2}(3x-7) < -1 \)
- (-∞;1.8)
- (2.5;7.8)
- (-∞;6)
- (4;+∞)
Javobni ko'rish
(4;+∞)
#45
Tengsizlikni yeching. \( \log_{0.25}(5x-4) < -2 \)
- (0;2)
- (-∞;7)
- (4;+∞)
- (7/3;2)
Javobni ko'rish
(4;+∞)
#46
Tengsizlikni yeching. \( \log_{1/3}(2x-7) \ge -2 \)
- (-∞;1)
- (3.5;8)
- (3;+∞)
- (-∞;2)
Javobni ko'rish
(3;+∞)
#47
Tengsizlikni yeching. \( \log_{1/6}(2x-16) > -1 \)
- (17;20)
- (4;+∞)
- (8;11)
- (12;15)
Javobni ko'rish
(8;11)
#48
Tengsizlikni yeching. \( \log_3(5x-7) < \log_3(2x+5) \)
- (0;4)
- (7/5;4)
- (2;5)
- (1;2)
Javobni ko'rish
(7/5;4)
#49
Tengsizlikni yeching. \( \log_4(7x-9) < \log_4(5x+3) \)
- (2;5)
- (7;19/2)
- (1;4)
- (9/7;6)
Javobni ko'rish
(9/7;6)
#50
Tengsizlikni yeching. \( \log_9(13x-5) < \log_3(10x+46) \)
- (5/13;4)
- (0;4)
- (5/13;17)
- (2/7;3)
Javobni ko'rish
(5/13;17)
#51
Tengsizlikni yeching. \( \log_{0.3}(7x-13) > \log_{0.3}(2x+22) \)
- (-11;13/7)
- (2/5;8)
- (13/7;7)
- (2;5)
Javobni ko'rish
(13/7;7)
#52
Tengsizlikni yeching. \( \log_{0.7}(3x-7) < \log_{0.7}(x+3) \)
- (1;3)
- (5;+∞)
- (-3;5)
- (4;21/5)
Javobni ko'rish
(1;3)
#53
“Trigonometriya” so’zining ma’nosi to’g’ri berilgan javobni toping.
- kvadtartning tomonlari
- uchburchaklarni o’lchash
- ikkilik sanoq sistemasi.
- qadam
Javobni ko'rish
uchburchaklarni o’lchash
#54
Trigonometrik funksiyalar berilgan javobni toping.
- \( e^x, 1-3x \)
- \( x^2, 2^{1-x} \)
- \( \sin x, \cos x, g x, \ctg x \)
- \( \ln x, \lg x \)
Javobni ko'rish
\( \sin x, \cos x, g x, \ctg x \)
#55
\( \sin 45^\circ \) ning qiymatini toping.
- 0
- \( \frac{\sqrt{3}}{2} \)
- \( \frac{\sqrt{2}}{2} \)
- 1
Javobni ko'rish
\( \frac{\sqrt{2}}{2} \)
#56
\( \sin 120^\circ \) ning qiymatini toping.
- 1
- 0
- \( \frac{\sqrt{2}}{2} \)
- \( \frac{\sqrt{3}}{2} \)
Javobni ko'rish
\( \frac{\sqrt{3}}{2} \)
#57
\( \cos 45^\circ \) ning qiymatini toping.
- 0
- \( \frac{\sqrt{3}}{2} \)
- 1
- \( \frac{\sqrt{2}}{2} \)
Javobni ko'rish
\( \frac{\sqrt{2}}{2} \)
#58
\( \cos 135^\circ \) qiymatini toping.
- 1
- \( -\frac{\sqrt{2}}{2} \)
- \( \frac{\sqrt{3}}{2} \)
- 0
Javobni ko'rish
\( -\frac{\sqrt{2}}{2} \)
#59
\( g 30^\circ \) ning qiymatini toping.
- \( \frac{1}{\sqrt{3}} \)
- 0
- 1
- \( \sqrt{3} \)
Javobni ko'rish
\( \frac{1}{\sqrt{3}} \)
#60
\( g 120^\circ \) ning qiymatini toping.
- \( \frac{1}{\sqrt{3}} \)
- 1
- 0
- \( -\sqrt{3} \)
Javobni ko'rish
\( -\sqrt{3} \)
#61
\( \frac{\pi}{4} \) necha gradusga teng.
- 60°
- 45°
- 30°
- 90°
Javobni ko'rish
45°
#62
\( \frac{4\pi}{5} \) necha gradusga teng.
- 135°
- 120°
- 144°
- 80°
Javobni ko'rish
144°
#63
\( \frac{\pi}{5} \) necha gradusga teng.
- 36°
- 45°
- 60°
- 72°
Javobni ko'rish
36°
#64
\( \frac{3\pi}{4} \) necha gradusga teng.
- 145°
- 135°
- 90°
- 130°
Javobni ko'rish
135°
#65
\( \frac{\pi}{6} \) necha gradusga teng.
- 45°
- 30°
- 70°
- 50°
Javobni ko'rish
30°
#66
30° ni radian o’lchovga o’tkazing.
- \( \frac{\pi}{6} \)
- \( \frac{\pi}{4} \)
- \( \frac{\pi}{12} \)
- \( \frac{\pi}{5} \)
Javobni ko'rish
\( \frac{\pi}{6} \)
#67
60° ni radian o’lchovga o’tkazing.
- \( \frac{\pi}{8} \)
- \( \frac{\pi}{12} \)
- \( \frac{\pi}{3} \)
- \( \frac{\pi}{6} \)
Javobni ko'rish
\( \frac{\pi}{3} \)
#68
90° ni radian o’lchovga o’tkazing.
- \( \frac{\pi}{2} \)
- \( \frac{\pi}{4} \)
- \( \frac{\pi}{8} \)
- \( \frac{\pi}{3} \)
Javobni ko'rish
\( \frac{\pi}{2} \)
#69
120° ni radian o’lchovga o’tkazing.
- \( \frac{2\pi}{3} \)
- \( \frac{\pi}{18} \)
- \( \frac{\pi}{8} \)
- \( \frac{\pi}{6} \)
Javobni ko'rish
\( \frac{2\pi}{3} \)
#70
Hisoblang. \( \sin 90^\circ + \cos 60^\circ + \sin(-30^\circ) \)
- 1
- 2
- 0
- 3
Javobni ko'rish
1
#71
Hisoblang. \( \sin 30^\circ + \cos(-90^\circ) \)
- 3
- 5
- 2
- 1
Javobni ko'rish
5
#72
Hisoblang. \( \sin(-90^\circ) + \cos 90^\circ \)
- 3
- 1
- 0
- 2
Javobni ko'rish
1
#73
Hisoblang. \( \sin 0^\circ + g 45^\circ - \ctg 45^\circ \)
- 1
- 2
- 0
- 3
Javobni ko'rish
0
#74
Hisoblang. \( \sin 150^\circ + \cos 360^\circ \)
- 5
- 2
- 1
- 0
Javobni ko'rish
5
#75
Berilgan to’g’ri burchakli uchburchak uchun \( \sin \alpha \) ni toping:
- \( \frac{b}{c} \)
- \( \frac{b}{a} \)
- \( \frac{a}{b} \)
- \( \frac{a}{c} \)
Javobni ko'rish
\( \frac{a}{c} \)
#76
Berilgan to’g’ri burchakli uchburchak uchun \( \cos \alpha \) ni toping:
- \( \frac{b}{a} \)
- \( \frac{a}{b} \)
- \( \frac{b}{c} \)
- \( \frac{a}{c} \)
Javobni ko'rish
\( \frac{b}{c} \)
#77
Berilgan to’g’ri burchakli uchburchak uchun \( g \alpha \) ni toping:
- \( \frac{a}{c} \)
- \( \frac{b}{c} \)
- \( \frac{a}{b} \)
- \( \frac{b}{a} \)
Javobni ko'rish
\( \frac{b}{a} \)
#78
Berilgan trigonometrik ayniyatlardan qaysi biri to’g’ri?
- \( 1 + g^2 \alpha = \frac{1}{\cos^2 \alpha} \)
- \( \sin^2 \alpha = -3 \)
- \( 1 + g^2 \alpha = \frac{1}{\sin^2 \alpha} \)
- \( 1 - g^2 \alpha = \frac{1}{\cos^2 \alpha} \)
Javobni ko'rish
\( 1 + g^2 \alpha = \frac{1}{\cos^2 \alpha} \)
#79
Asosiy trigonometrik ayniyat berilgan javobni toping.
- \( \sin^2 \alpha + \cos^2 \alpha = 1 \)
- \( g \alpha \cdot \ctg \alpha = -1 \)
- \( 1 - g^2 \alpha = \frac{1}{\cos^2 \alpha} \)
- \( 1 + g^2 \alpha = \frac{1}{\sin^2 \alpha} \)
Javobni ko'rish
\( \sin^2 \alpha + \cos^2 \alpha = 1 \)
#80
Agar \(\sin\alpha = \frac{1}{2}\) va \(0^\circ < \alpha < 90^\circ\) bo'lsa, \(\cos\alpha\) ni toping.
- \(\frac{\sqrt{3}}{2}\)
- 0
- 1
- \(\frac{\sqrt{2}}{2}\)
Javobni ko'rish
\(\frac{\sqrt{3}}{2}\)
#81
Agar \(\sin\alpha = \frac{\sqrt{3}}{2}\) va \(0^\circ < \alpha < 90^\circ\) bo'lsa, \(\cos\alpha\) ni toping.
- 1
- \(\frac{\sqrt{2}}{2}\)
- 0
- \(\frac{1}{2}\)
Javobni ko'rish
\(\frac{1}{2}\)
#82
Agar \(\sin\alpha = -\frac{\sqrt{3}}{2}\) va \(180^\circ < \alpha < 270^\circ\) bo'lsa, \(\cos\alpha\) ni toping.
- 1
- \( \frac{1}{2} \)
- \(\frac{\sqrt{2}}{2}\)
- 0
Javobni ko'rish
\( \frac{1}{2} \)
#83
Agar \(\sin\alpha = -\frac{\sqrt{3}}{2}\) va \(180^\circ < \alpha < 270^\circ\) bo'lsa, \(\tan\alpha\) ni toping.
- \(\frac{\sqrt{2}}{2}\)
- \(\sqrt{3}\)
- \( \frac{1}{2} \)
- 1
Javobni ko'rish
\(\sqrt{3}\)
#84
\(\sin(\frac{\pi}{2}-\alpha)\) nimaga teng?
- \(\cos\alpha\)
- \(-\cos\alpha\)
- \(-\sin\alpha\)
- \(\tan\alpha\)
Javobni ko'rish
\(\cos\alpha\)
#85
\(\sin(\frac{3\pi}{2}-\alpha)\) nimaga teng?
- \(-\sin\alpha\)
- \(\tan\alpha\)
- \(\cos\alpha\)
- \(-\cos\alpha\)
Javobni ko'rish
\(-\sin\alpha\)
#86
\(\tan(2\pi-\alpha)\) nimaga teng?
- \(-\cos\alpha\)
- \(-\tan\alpha\)
- \(-\sin\alpha\)
- \(\cos\alpha\)
Javobni ko'rish
\(-\tan\alpha\)
#87
\(\cos(\frac{\pi}{2}-\alpha)\) nimaga teng?
- \(\sin\alpha\)
- \(-\sin\alpha\)
- \(-\cos\alpha\)
- \(\tan\alpha\)
Javobni ko'rish
\(\sin\alpha\)
#88
\(\tan(\frac{\pi}{2}+\alpha)\) nimaga teng?
- \(-\sin\alpha\)
- \(-\cot\alpha\)
- \(-\cos\alpha\)
- \(\cos\alpha\)
Javobni ko'rish
\(-\cot\alpha\)
#89
\(\cot(\frac{\pi}{2}-\alpha)\) nimaga teng?
- \(\tan\alpha\)
- \(\cos\alpha\)
- \(\cot\alpha\)
- \(-\sin\alpha\)
Javobni ko'rish
\(\cot\alpha\)
#90
\(\sin(\pi-\alpha)\) nimaga teng?
- \(\sin\alpha\)
- \(-\cos\alpha\)
- \(-\tan\alpha\)
- \(\cos\alpha\)
Javobni ko'rish
\(\sin\alpha\)
#91
\(\cos(\pi-\alpha)\) nimaga teng?
- \(\cos\alpha\)
- \(-\tan\alpha\)
- \(\sin\alpha\)
- \(-\cos\alpha\)
Javobni ko'rish
\(-\cos\alpha\)
#92
\(\tan(\pi+\alpha)\) nimaga teng?
- \(\tan\alpha\)
- \(\cos\alpha\)
- \(-\cot\alpha\)
- \(\sin\alpha\)
Javobni ko'rish
\(\tan\alpha\)
#93
\(\cot(\pi-\alpha)\) nimaga teng?
- \(\cos\alpha\)
- \(-\cos\alpha\)
- \(\sin\alpha\)
- \(-\cot\alpha\)
Javobni ko'rish
\(-\cot\alpha\)
#94
Agar \(\sin\alpha=0,5\); \(\cos\alpha=\frac{\sqrt{3}}{2}\) bo'lsa, \(\sin2\alpha\) ning qiymatini toping.
- \(\frac{1}{2}\)
- \(-\frac{\sqrt{2}}{2}\)
- \(\frac{\sqrt{3}}{2}\)
- 0
Javobni ko'rish
\(\frac{1}{2}\)
#95
Agar \(\sin\alpha=0,6\); \(\cos\alpha=0,8\) bo'lsa, \(\sin2\alpha\) ning qiymatini toping.
- 0,96
- \(-\frac{\sqrt{2}}{2}\)
- \(\frac{\sqrt{3}}{2}\)
- \(\frac{1}{2}\)
Javobni ko'rish
0,96
#96
\(\tan45^\circ\) ning qiymatini toping.
- 1
- 0
- mavjud emas
- 1
Javobni ko'rish
1
#97
\(\sin4\) ning ishorasini aniqlang.
- +
- -
- aniqlanmagan
- to'g'ri javob keltirilmagan.
Javobni ko'rish
-
#98
\(\cos149^\circ\) ning ishorasini aniqlang.
- aniqlanmagan
- +
- -
- to'g'ri javob keltirilmagan.
Javobni ko'rish
-
#99
\(\tan260^\circ\) ning ishorasini aniqlang.
- +
- -
- aniqlanmagan
- to'g'ri javob keltirilmagan.
Javobni ko'rish
-
#100
\(\cot300^\circ\) ning ishorasini aniqlang.
- to'g'ri javob keltirilmagan.
- aniqlanmagan
- -
- +
Javobni ko'rish
-
#101
Ifodani soddalashtiring. \(\sin^2 67^\circ + \cos^2 67^\circ + 7\)
- 7
- 8
- 2
- 6
Javobni ko'rish
8
#102
Ifodani soddalashtiring. \(\sin^2 129^\circ + \cos^2 129^\circ + 4\)
- 8
- 2
- 7
- 5
Javobni ko'rish
5
#103
Ifodani soddalashtiring. \(\sin^2 278^\circ + \cos^2 278^\circ + 9\)
- 8
- 7
- 2
- 10
Javobni ko'rish
10
#104
Ifodani soddalashtiring. \(\sin^2(5a)+\cos^2(5a)+\tan^2 a\)
- \(\frac{1}{\cos^2 a}\)
- \(\cos a\)
- \(\frac{1}{\sin^2 a}\)
- \(\sin a\)
Javobni ko'rish
\(\frac{1}{\cos^2 a}\)
#105
Ifodani soddalashtiring. \(\sin^2(18a)+\cos^2(18a)+\tan^2 a\)
- \(\frac{1}{\cos^2 a}\)
- \(\frac{1}{\sin^2 a}\)
- \(\sin a\)
- \(\cos a\)
Javobni ko'rish
\(\frac{1}{\cos^2 a}\)
#106
Ifodani soddalashtiring. \(\sin^2(64a)+\cos^2(64a)+\tan^2 a\)
- \(\frac{1}{\cos^2 a}\)
- \(\frac{1}{\sin^2 a}\)
- \(\cos a\)
- \(\sin a\)
Javobni ko'rish
\(\frac{1}{\cos^2 a}\)
#107
Ifodani soddalashtiring. \(\sin^2(81a)+\cos^2(81a)+\cot^2 a\)
- \(\frac{1}{\cos^2 a}\)
- \(\cos a\)
- \(\frac{1}{\sin^2 a}\)
- \(\sin a\)
Javobni ko'rish
\(\frac{1}{\sin^2 a}\)
#108
Ifodani soddalashtiring. \(\sin^2(46a)+\cos^2(46a)+\cot^2 a\)
- \(\cos a\)
- \(\frac{1}{\sin^2 a}\)
- \(\frac{1}{\cos^2 a}\)
- \(\sin a\)
Javobni ko'rish
\(\frac{1}{\sin^2 a}\)
#109
Ifodani soddalashtiring. \(\sin^2(79a)+\cos^2(79a)+\cot^2 a\)
- \(\frac{1}{\cos^2 a}\)
- \(\sin a\)
- \(\cos a\)
- \(\frac{1}{\sin^2 a}\)
Javobni ko'rish
\(\frac{1}{\sin^2 a}\)
#110
\(\sin(\alpha+\beta)\) ifoda quyidagilardan qaysi biriga teng.
- \(\sin\alpha\cos\beta-\cos\alpha\sin\beta\)
- \(\sin\alpha+\sin\beta\)
- \(\sin\alpha\cos\alpha+\sin\beta\)
- \(\sin\alpha\cos\beta+\cos\alpha\sin\beta\)
Javobni ko'rish
\(\sin\alpha\cos\beta+\cos\alpha\sin\beta\)
#111
\(\sin(\alpha-\beta)\) ifoda quyidagilardan qaysi biriga teng.
- \(\sin\alpha+\sin\beta\)
- \(\sin\alpha\cos\alpha+\sin\beta\)
- \(\sin\alpha\cos\beta-\cos\alpha\sin\beta\)
- \(\sin\alpha\cos\beta+\cos\alpha\sin\beta\)
Javobni ko'rish
\(\sin\alpha\cos\beta-\cos\alpha\sin\beta\)
#112
\(\cos(\alpha+\beta)\) ifoda quyidagilardan qaysi biriga teng.
- \(\cos\alpha\cos\beta-\sin\alpha\sin\beta\)
- \(\sin\alpha\cos\beta+\cos\alpha\sin\beta\)
- \(\cos\alpha\cos\beta+\sin\alpha\sin\beta\)
- \(\sin\alpha\cos\beta-\cos\alpha\sin\beta\)
Javobni ko'rish
\(\cos\alpha\cos\beta-\sin\alpha\sin\beta\)
#113
\(\cos(\alpha-\beta)\) ifoda quyidagilardan qaysi biriga teng.
- \(\sin\alpha\cos\beta-\cos\alpha\sin\beta\)
- \(\sin\alpha\cos\beta+\cos\alpha\sin\beta\)
- \(\cos\alpha\cos\beta-\sin\alpha\sin\beta\)
- \(\cos\alpha\cos\beta+\sin\alpha\sin\beta\)
Javobni ko'rish
\(\cos\alpha\cos\beta+\sin\alpha\sin\beta\)
#114
\(\sin(2a)\) ifoda quyidagilardan qaysi biriga teng.
- \(2\sin a\)
- \(\cos a\)
- \(2\sin a\cos a\)
- \(\sin a+\cos a\)
Javobni ko'rish
\(2\sin a\cos a\)
#115
\(\cos(2a)\) ifoda quyidagilardan qaysi biriga teng.
- \(\cos^2 a-\sin^2 a\)
- \(\sin a-\cos a\)
- \(2\sin a\cos a\)
- \(2\cos a\)
Javobni ko'rish
\(\cos^2 a-\sin^2 a\)
#116
Ifodani soddalashtiring. \(\sin a+\sin(-a)\)
- \(2\sin a\)
- 0
- 1
- 2
Javobni ko'rish
0
#117
Ifodani soddalashtiring. \(\cos a+\cos(-a)\)
- \(2\cos a\)
- \(\sin a\)
- 2
- 0
Javobni ko'rish
\(2\cos a\)
#118
Ifodani soddalashtiring. \(\tan a+\tan(-a)\)
- \(2\cot a\)
- \(\tan a\)
- 2
- 0
Javobni ko'rish
0
#119
Ifodani soddalashtiring. \(\cot a+\cot(-a)+2\)
- 0
- 2
- \(2\cot a\)
- \(\tan a\)
Javobni ko'rish
2
#120
Ifodani soddalashtiring. \(\sin(5x)\cos(2x)+\cos(5x)\sin(2x)\)
- 1
- \(\sin7x\)
- \(\cos7x\)
- \(\sin3x\)
Javobni ko'rish
\(\sin7x\)
#121
Ifodani soddalashtiring. Sin(12x)cos(4x)+cos(12x)sin(4x)
- 1
- cos(16x)
- sin(16x)
- sin(8x)
Javobni ko'rish
sin(16x)
#122
Ifodani soddalashtiring. Cos(5x)cos(2x)+sin(5x)sin(2x)
- sin(3x)
- sin(7x)
- cos(7x)
- cos(3x)
Javobni ko'rish
cos(3x)
#123
Ifodani soddalashtiring. Cos(9x)cos(5x)+sin(9x)sin(5x)
- sin(8x)
- cos(4x)
- cos(14x)
- sin(4x)
Javobni ko'rish
cos(4x)
#124
Ifodani soddalashtiring. Sin(5x)cos(2x)-cos(5x)sin(2x)
- 1
- sin(3x)
- cos(7x)
- sin(7x)
Javobni ko'rish
sin(3x)
#125
Ifodani soddalashtiring. Sin(12x)cos(4x)-cos(12x)sin(4x)
- cos(16x)
- 1
- sin(16x)
- sin(8x)
Javobni ko'rish
sin(8x)
#126
Ifodani soddalashtiring. Cos(5x)cos(2x)-sin(5x)sin(2x)
- cos(7x)
- cos(3x)
- sin(3x)
- sin(7x)
Javobni ko'rish
cos(7x)
#127
Ifodani soddalashtiring. cos(9x)cos(5x)−sin(9x)sin(5x)
- sin(8x)
- sin(4x)
- cos(14x)
- cos(4x)
Javobni ko'rish
cos(14x)
#128
Ifodani soddalashtiring. Cos(10x)cos(7x)−sin(10x)sin(7x)
- sin(4x)
- cos(17x)
- cos(4x)
- sin(8x)
Javobni ko'rish
cos(17x)
#129
Ifodani soddalashtiring. Sin(5x)cos(2x)−cos(5x)sin(2x)
- sin(7x)
- cos(7x)
- 1
- sin(3x)
Javobni ko'rish
sin(3x)
#130
Hisoblang. 2sin15°cos15°
- 0,5
- 2
- 3
- 1
Javobni ko'rish
1
#131
Hisoblang. 2sin25°cos25°+sin(-50°)
- 1
- 3
- 0
- 2
Javobni ko'rish
0
#132
Hisoblang. 2sin22,5°cos22,5°
- 0,5
- 2
- 1
- √2/2
Javobni ko'rish
√2/2
#133
Hisoblang. 2sin30°cos30°
- 2
- √3/2
- 0,5
- √2/2
Javobni ko'rish
√3/2
#134
Hisoblang. cos²15° −sin²15°
- √3/2
- 0,5
- 2
- 1
Javobni ko'rish
√3/2
#135
Hisoblang. cos²30°-sin²30°
- 2
- 1
- 0,5
- √3/2
Javobni ko'rish
√3/2
#136
Hisoblang. 2𝑡𝑔15° / (1−𝑡𝑔²15°)
- √3
- 1/√3
- 2
- 1
Javobni ko'rish
√3
#137
Hisoblang. 2𝑡𝑔22,5° / (1−𝑡𝑔²22,5°)
- √3
- 1
- 2
- 1/√3
Javobni ko'rish
2
#138
Hisoblang. 2𝑡𝑔30° / (1−𝑡𝑔²30°)
- 1
- 1/√3
- 2
- √3
Javobni ko'rish
√3
#139
Berilgan shakldagi 𝛼 va 𝛽 burchaklar …. Deyiladi.
- o’tmas burchaklar
- o’tkir burchaklar
- vertikal burchaklar
- qo’shni burchaklar
Javobni ko'rish
vertikal burchaklar
#140
...burchaklar yig’indisi 180° ga teng.
- qo’shni
- o’tkir
- vertikal
- o’tmas
Javobni ko'rish
qo’shni
#141
Qo‘shni burchaklardan biri ikkinchisidan 16° katta. Shu qo‘shni burchaklarni toping.
- 16°, 164°
- 82°, 98°
- 80°, 96°
- 148°, 32°
Javobni ko'rish
82°, 98°
#142
Ikki to‘gri chiziq kesishishidan hosil bo‘lgan burchaklarning ayirmasi 40°ga teng. Kichik burchakni toping.
- 40°
- 60°
- 70°
- 50°
Javobni ko'rish
50°
#143
Ikki to‘g‘ri chiziqning kesishishidan hosil bo‘lgan qo‘shni burchaklar 5:7 nisbatda bo‘lsa, shu burchaklarni toping
- 42°, 138°
- 38°, 142°
- 75°, 105°
- 36°, 144°
Javobni ko'rish
75°, 105°
#144
Ikki qo‘shni burchakning ayirmasi 24°ga teng. Shu burchaklardan kichigini toping.
- 78°
- 76°
- 82°
- 68°
Javobni ko'rish
68°
#145
Soatning minut mili 12 minutda necha gradusga buriladi
- 90°
- 72°
- 15°
- 45°
Javobni ko'rish
72°
#146
Burchakni bissektrissasi uning tomoni bilan 22° tashkil qilsa, burchakning o‘zini toping.
- 44°
- 48°
- 45°
- 88°
Javobni ko'rish
44°
#147
Soatning minut mili 20 minutda necha gradusga buriladi.
- 120°
- 180°
- 150°
- 140°
Javobni ko'rish
120°
#148
Qo‘shni burchaklarning bissektrissalari orasidagi burchakni toping
- 90°
- 80°
- 180°
- 75°
Javobni ko'rish
90°
#149
Uchburchakning 5ga teng bo‘lgan balandligi uni perimetrlari 18 va 26 ga bo‘lgan ikkita uchburchakka ajratadi. Berilgan uchburchakning perimetrini toping
- 36
- 30
- 31
- 34
Javobni ko'rish
34
QuizPilotda o'ynash