image imagewidth (px) 15 1.2k | label stringlengths 1 452 | image_path stringlengths 34 39 |
|---|---|---|
( 2 ) 2 N a O H + C u S O _ { 4 } = N a _ { 2 } S O _ { 4 } + C u ( O H ) _ { 2 } \downarrow | ./HME100K\train_images\train_0.jpg | |
\angle A C B = \angle A ^ { \prime } C B ^ { \prime } | ./HME100K\train_images\train_2.jpg | |
1 0 \times ( x + 5 ) = 1 3 \times ( \frac { 5 } { 7 } x + 5 ) | ./HME100K\train_images\train_3.jpg | |
l _ { 2 } = O B = \frac { O A } { 4 } \times 3 = \frac { 1 . 2 m } { 4 } \times 3 = 0 . 9 m | ./HME100K\train_images\train_4.jpg | |
\angle A = 4 0 ^ { \circ } | ./HME100K\train_images\train_6.jpg | |
2 n + H _ { 2 } S o _ { 4 } = 2 n S _ { 4 } + H _ { 2 } \uparrow | ./HME100K\train_images\train_8.jpg | |
\angle B E C = 3 \angle A B E | ./HME100K\train_images\train_9.jpg | |
- \frac { b } { 2 0 } = - \frac { - k } { 2 } = \frac { k } { 2 } = 1 | ./HME100K\train_images\train_10.jpg | |
N a C l O _ { 3 } + K C l = K C l O _ { 3 } + N a C l | ./HME100K\train_images\train_11.jpg | |
\textcircled { 1 } \frac { 1 } { 4 } = \frac { 1 \times 2 } { 4 \times 2 } = \frac { 2 } { 8 } | ./HME100K\train_images\train_12.jpg | |
2 0 \% = \frac { 1 } { 5 } | ./HME100K\train_images\train_13.jpg | |
\angle C O E = \frac { 2 } { 3 } \times 9 0 ^ { \circ } = 6 0 ^ { \circ } | ./HME100K\train_images\train_14.jpg | |
L H S = \sqrt { - \frac { 1 } { 2 } } \cdot \sqrt { 4 } | ./HME100K\train_images\train_15.jpg | |
+ 2 \square | ./HME100K\train_images\train_17.jpg | |
\angle B + \angle B F D = \angle F D C | ./HME100K\train_images\train_18.jpg | |
x ^ { 2 } - 3 x + 2 = 0 | ./HME100K\train_images\train_19.jpg | |
f ( x ) = e ^ { x } - a x ^ { 3 } | ./HME100K\train_images\train_20.jpg | |
V y = \sqrt { V _ { 0 } ^ { 2 } - 4 x ^ { 2 } } = \frac { \sqrt { 3 } V _ { 0 } } { 2 } | ./HME100K\train_images\train_21.jpg | |
V _ { t } ^ { 2 } - V _ { 0 } ^ { 2 } = 2 a x | ./HME100K\train_images\train_22.jpg | |
2 A l + 6 H C l = 2 A l C l _ { 3 } + 3 H _ { 2 } \uparrow | ./HME100K\train_images\train_24.jpg | |
1 2 . 5 6 = 6 ( d m ) | ./HME100K\train_images\train_25.jpg | |
- ( m + 2 ) ^ { 2 } \geq 0 | ./HME100K\train_images\train_26.jpg | |
S _ { n } = \frac { 2 n } { 3 ^ { n + 1 } } | ./HME100K\train_images\train_28.jpg | |
\angle E A D = \angle O A D | ./HME100K\train_images\train_29.jpg | |
\frac { \sqrt { 3 } } { 2 } \neq \frac { 1 } { 2 } | ./HME100K\train_images\train_30.jpg | |
x \in [ - 1 , 1 ] | ./HME100K\train_images\train_31.jpg | |
9 6 0 d m ^ { 3 } = 0 . 9 6 m ^ { 3 } | ./HME100K\train_images\train_32.jpg | |
4 0 0 0 0 \times 6 - 2 4 0 0 0 0 ( c m ) | ./HME100K\train_images\train_33.jpg | |
\Delta = 4 8 ( 1 2 - m ^ { 2 } ) > 0 | ./HME100K\train_images\train_37.jpg | |
\frac { 1 8 0 ^ { \circ } - 1 0 8 ^ { \circ } } { 2 } = \frac { 7 2 ^ { \circ } } { 2 } = 3 6 ^ { \circ } | ./HME100K\train_images\train_38.jpg | |
n C a C l _ { 2 } = \frac { m } { M } = \frac { 1 1 . 1 g } { 1 1 1 g / m o l } = 0 . 1 m o l | ./HME100K\train_images\train_39.jpg | |
g ^ { \prime } ( x ) = \frac { 2 \times \ln x - x + x } { ( \ln x ) ^ { 2 } } > 0 | ./HME100K\train_images\train_40.jpg | |
\angle M D B + \angle C D N = 7 5 ^ { \circ } | ./HME100K\train_images\train_42.jpg | |
y = - ( x + a ) ^ { 2 } + b | ./HME100K\train_images\train_43.jpg | |
\because \frac { B E } { C D } = \frac { B D } { C F } | ./HME100K\train_images\train_49.jpg | |
y = \frac { k _ { 1 } } { x - 2 } . \because y = y _ { 1 } - y _ { 2 } | ./HME100K\train_images\train_50.jpg | |
y _ { 1 } > y _ { 2 } | ./HME100K\train_images\train_51.jpg | |
\Delta A B C \sim \Delta F C D | ./HME100K\train_images\train_54.jpg | |
a _ { n } - a _ { n - 1 } = 2 n - 1 | ./HME100K\train_images\train_55.jpg | |
\angle A O D = 2 0 0 ^ { \circ } - a | ./HME100K\train_images\train_57.jpg | |
P = \frac { W } { t } = \frac { 4 0 J } { 1 0 s } = 4 W | ./HME100K\train_images\train_58.jpg | |
\Delta A O F \cong \Delta C O E ( A A S ) | ./HME100K\train_images\train_62.jpg | |
C H _ { 3 } - C H - C O O H + H C l \rightarrow C H _ { 3 } - C H - C O O | ./HME100K\train_images\train_65.jpg | |
a \geq \frac { 3 } { 2 } . | ./HME100K\train_images\train_67.jpg | |
\angle O A C = 4 5 ^ { \circ } = \angle O C A | ./HME100K\train_images\train_68.jpg | |
( 3 ) \frac { ( 1 ) - ( 2 ) } { 2 } = \frac { 2 5 6 } { 2 } = \frac { 1 2 8 } { 2 } = 6 4 | ./HME100K\train_images\train_69.jpg | |
- 2 x ^ { 2 } + 2 0 x < 0 | ./HME100K\train_images\train_70.jpg | |
a _ { n + 1 } = 9 \times 1 0 ^ { n } | ./HME100K\train_images\train_72.jpg | |
C Q = B C - B Q = 6 0 - 2 \sqrt { 3 } ( c m ) | ./HME100K\train_images\train_73.jpg | |
\angle A B C = \angle E A B \therefore H E = B E \because B E = C E | ./HME100K\train_images\train_75.jpg | |
2 + 2 + \frac { 1 } { 8 } \times 3 J | ./HME100K\train_images\train_76.jpg | |
\frac { 1 } { 2 } t ^ { 2 } + \frac { 3 } { 2 } t + 4 t = 6 3 | ./HME100K\train_images\train_77.jpg | |
\beta = x + 2 k \pi - \alpha C k \in 8 7 | ./HME100K\train_images\train_78.jpg | |
1 + ( 2 - p ) ^ { 2 } + 9 + ( 1 - p ) ^ { 2 } = 1 7 | ./HME100K\train_images\train_79.jpg | |
x + y = 9 1 | ./HME100K\train_images\train_80.jpg | |
( 1 ) y = \frac { x ^ { 2 } + x + 1 } { x } = ( x + \frac { 1 } { x } ) + 1 \geq 2 \sqrt { x \cdot \frac { 1 } { x } } + 1 | ./HME100K\train_images\train_81.jpg | |
\therefore 1 8 0 ^ { \circ } - \angle C Q P - \angle C P Q = 1 8 0 ^ { \circ } - \angle A Q B - \angle B | ./HME100K\train_images\train_83.jpg | |
2 y + 2 < 5 y - 1 | ./HME100K\train_images\train_84.jpg | |
x + 5 > - 1 | ./HME100K\train_images\train_86.jpg | |
x < 4 | ./HME100K\train_images\train_91.jpg | |
6 . 2 8 \times 6 0 0 = 3 7 6 8 ( k g ) | ./HME100K\train_images\train_92.jpg | |
\frac { 1 } { 2 } x \times 5 \times 2 | ./HME100K\train_images\train_93.jpg | |
m g h = \frac { 1 } { 2 } m v ^ { 2 } | ./HME100K\train_images\train_95.jpg | |
4 0 0 0 \times 6 0 0 0 = 2 4 0 0 0 0 0 0 c m ^ { 2 } | ./HME100K\train_images\train_97.jpg | |
\angle F E C = 6 0 ^ { \circ } | ./HME100K\train_images\train_98.jpg | |
f ( 2 ) = f ( \frac { 1 } { 2 } \times 4 ) | ./HME100K\train_images\train_100.jpg | |
y = 0 | ./HME100K\train_images\train_103.jpg | |
+ x _ { 2 } = \frac { 1 2 k ^ { 2 } } { 1 + 3 k ^ { 2 } } | ./HME100K\train_images\train_104.jpg | |
2 B O Q = 6 0 \because O Q ^ { \because } = \frac { 1 } { 2 } 0 | ./HME100K\train_images\train_106.jpg | |
a > 0 , b > 0 , \frac { a } { \vert a \vert } + \frac { b } { \vert b \vert } = 2 | ./HME100K\train_images\train_107.jpg | |
N a _ { 2 } C O _ { 3 } + 2 H C l = 2 N a C l + H _ { 2 } O + C O _ { 2 } \uparrow | ./HME100K\train_images\train_108.jpg | |
A B = 4 , A D = 8 | ./HME100K\train_images\train_110.jpg | |
A P ^ { \prime } = P C | ./HME100K\train_images\train_111.jpg | |
A C = \sqrt { 2 ^ { 2 } + 2 ^ { 2 } } = 2 \sqrt { 2 } | ./HME100K\train_images\train_116.jpg | |
T = \frac { \pi } { 1 w 1 } = \frac { x } { 4 } | ./HME100K\train_images\train_117.jpg | |
1 6 5 - 5 9 + 6 5 = 1 6 5 - 6 5 + 5 9 | ./HME100K\train_images\train_118.jpg | |
C H _ { 2 } = C H _ { 2 } + B r \rightarrow C H _ { 2 } B r C H _ { 2 } B r | ./HME100K\train_images\train_119.jpg | |
\overrightarrow { a } - ( 2 , 2 ) = ( 1 , - 3 ) | ./HME100K\train_images\train_120.jpg | |
x _ { 1 } = 9 , X _ { 2 } \div - 1 | ./HME100K\train_images\train_121.jpg | |
1 4 0 - 9 0 = 5 0 | ./HME100K\train_images\train_122.jpg | |
= \frac { 1 2 } { \frac { \sqrt { 2 } } { 2 } } | ./HME100K\train_images\train_125.jpg | |
3 ( x - 1 ) = y + 5 | ./HME100K\train_images\train_126.jpg | |
D E = \frac { 4 \sqrt { 2 } + \sqrt { 2 } x } { 2 } - y | ./HME100K\train_images\train_127.jpg | |
N a _ { 2 } C O _ { 3 } + C a C l _ { 2 } = C a C O _ { 3 } \downarrow + 2 N a C l | ./HME100K\train_images\train_128.jpg | |
( 1 ) 1 3 \div 4 = 3 \cdots | ./HME100K\train_images\train_131.jpg | |
y = m | ./HME100K\train_images\train_132.jpg | |
a \in [ - 1 , \frac { 1 } { 3 } ] | ./HME100K\train_images\train_133.jpg | |
D x \leq 2 | ./HME100K\train_images\train_135.jpg | |
k _ { Q E } = \frac { 0 - ( - a k ) } { a - ( - a ) } = \frac { k } { 2 } | ./HME100K\train_images\train_136.jpg | |
a _ { n } = 2 n + 1 | ./HME100K\train_images\train_138.jpg | |
y = \sqrt { 9 - x ^ { 2 } } | ./HME100K\train_images\train_139.jpg | |
\frac { a _ { 1 0 } + a _ { 9 } } { a _ { 9 } } < 0 | ./HME100K\train_images\train_140.jpg | |
\frac { \vert x - 2 \vert } { x - 2 } - \frac { \vert x - 1 \vert } { \vert x - 1 \vert } + \frac { \vert x \vert } { x } | ./HME100K\train_images\train_144.jpg | |
\sin ( \frac { 3 \pi } { 2 } + \alpha ) = - \cos \alpha | ./HME100K\train_images\train_146.jpg | |
n = 1 5 0 r / \min = 2 . 5 r / s | ./HME100K\train_images\train_147.jpg | |
z n + H _ { 2 } S O _ { 4 } = Z n S O _ { 4 } + H _ { 2 } \uparrow | ./HME100K\train_images\train_148.jpg | |
\frac { 1 } { 2 0 1 6 } ) + \cdots + f ( 1 ) + f ( 2 ) + | ./HME100K\train_images\train_151.jpg | |
- 3 ^ { 2 } - ( - 1 \frac { 2 } { 5 } ) \div 1 \frac { 5 } { 9 } \times ( - \frac { 5 } { 6 } ) | ./HME100K\train_images\train_152.jpg | |
y = x ^ { 2 } - 4 x - 5 | ./HME100K\train_images\train_154.jpg | |
( x - 6 0 ) ( x - 6 0 ) = 0 \therefore x = | ./HME100K\train_images\train_155.jpg |
Subsets and Splits
No community queries yet
The top public SQL queries from the community will appear here once available.