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int64 0
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100 |
Believes angles in a triangle sum to 360 degrees
|
101 |
Believes that reflection always switches the x and y coordinates
|
102 |
Does not think a factorised expression is equivalent to its multiplied out form
|
103 |
When completing the square, believes the constant in the bracket is double the coefficient of x
|
104 |
Assumes a sequence is linear
|
105 |
Mixes up sides of a ratio
|
106 |
Believes an arrowhead has four equal sides
|
107 |
When expanding brackets, multiplies out the first term correctly but adds together the number outside the bracket with the second term inside the bracket.
|
108 |
Uses only the first two terms of a sequence to work out a term-to-term rule
|
109 |
Thinks a factor of the final digit is also a factor of the whole number
|
110 |
Does not know how to find the length of a line segment from coordinates
|
111 |
Does not work out all possibilites when given an 'at least' question in probability
|
112 |
Thinks the difference between the numerator and denominator determines how close the fraction is to 1
|
113 |
Does not recognise difference of two squares
|
114 |
Does not know the meaning of the word parallel
|
115 |
Believes fraction to decimal conversion is done by writing the numerator as a decimal
|
116 |
Believes an outlier is determined by the number of decimal places a number has
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117 |
Believes that in completed square form, they need to change the signs of both values to get the turning point
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118 |
Given a line segment with a midpoint that is not the origin, assumes that the two end points will still have the same absolute value
|
119 |
Believes distance = speed + time
|
120 |
Does not understand equivalent fractions
|
121 |
Believes midpoint in grouped frequency table is found by multiplying midpoint by frequency
|
122 |
Thinks they can convert percentages to fractions by writing the percentage value as both the numerator and the denominator
|
123 |
Rounds incorrectly when the nearest 10 is a multiple of 100
|
124 |
Believes perpendicular bisectors is the term used to describe two lines that are parallel
|
125 |
Thinks the division sign means to add
|
126 |
Multiplies rather than adds when given the command word 'more'
|
127 |
Thinks the fraction to decimal conversion button on a calculator can be used to raise to a power
|
128 |
Does not understand how to read both x and y coordinates
|
129 |
Believes they can change only one side of a ratio and it will remain equivalent
|
130 |
Believes that for a line written in the form ax + by = c, a is the gradient
|
131 |
Does not think a number can be a factor of itself
|
132 |
Only considers the positive solution when calculating a square root
|
133 |
Believes dividing by a unit fraction is equivalent to dividing by its reciprocal
|
134 |
Misreads scale
|
135 |
Thinks the value of an exterior angle is 360 degrees
|
136 |
Does not recognise a reciprocal equation
|
137 |
Does not know the meaning of the word identity
|
138 |
When solving a problem using written division (bus-stop method), does the calculation from right to left
|
139 |
Thinks triple means add three
|
140 |
Believes cumulative frequency is plotted at the lower bound of the class
|
141 |
In completed square form, confuses the x and y coordinates of the turning point
|
142 |
When given a linear sequence, cannot match it to a visual pattern
|
143 |
Thinks that when you cancel identical terms from the numerator and denominator, they just disappear
|
144 |
Mixes up the x and y values of the coordinates
|
145 |
Does not know how to convert percentages with a decimal point into decimals
|
146 |
Has multiplied by the root power
|
147 |
Multiplies instead of dividing when distributing a total amount
|
148 |
Confuses theoretical and experimental probability
|
149 |
Believes P(success) in probability notation means the number of successes
|
150 |
Confuses written 'teen' numbers with their corresponding single-digit number
|
151 |
When dividing decimals, does not realize that the order and position of the digits (relative to each other) has to remain constant.
|
152 |
Believes that the smaller a divisor is, the smaller the answer will be
|
153 |
When dividing decimals with the same number of decimal places as each other, assumes the answer also has the same number of decimal places
|
154 |
Assumes an angle has been split into equal parts
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155 |
Forgets to apply inverse trigonometric function when finding an angle
|
156 |
Confuses the graph of a linear equation with a quadratic equation
|
157 |
Believes squared units can be used to measure lengths
|
158 |
Believes addition comes before indices, in orders of operation
|
159 |
Does not divide by 2 when calculating the area of a triangle
|
160 |
Believes that adding a positive to a negative makes your answer more negative
|
161 |
Answers as if there are 100 minutes in an hour when changing from hours to minutes
|
162 |
Uses first term as numerical part of nth term rule
|
163 |
Thinks only one variable can introduce bias
|
164 |
Does not reduce the denominator when an item is not replaced in a probability question
|
165 |
Believes that in y=mx+c, m is the x-intercept
|
166 |
Believes that in completed square form, they need to change the sign of the constant to get the turning point
|
167 |
Does not recognise factorising a quadratic
|
168 |
Believes composite function notation means to substitute the outer function into the inner function
|
169 |
When subtracting a fraction from a mixed number, assumes they just subtract the numerator from the integer of the mixed number
|
170 |
Does not understand that when dividing both sides of an equation by an amount every term must be divided by the same amount
|
171 |
When simplifying surds, does not multiply the number in front of the surd with the square root of the largest square number that has been removed from the surd
|
172 |
When subtracting fractions, subtracts the numerators and denominators
|
173 |
Believes that if more than one number in a multiplication is divided by the same power of ten, the answer will be divided by the same power of ten.
|
174 |
Confuses major and minor sector
|
175 |
Thinks that when multiplying decimals (less than 1), the number will get bigger
|
176 |
Believes that a reciprocal equation is defined when the denominator is 0
|
177 |
When the change in value is greater than the original amount, thinks percentage change = original/change x 100
|
178 |
Thinks that the 10 becomes a 20 when adding in standard form
|
179 |
Does not understand the difference between a value on a graph and the gradient of a graph
|
180 |
Writes the digit 3 times instead of cubing
|
181 |
Assumes a ratio is part to part instead of part to whole
|
182 |
Believes parallel lines have gradients of opposite signs
|
183 |
Has confused cube numbers with prime numbers
|
184 |
Believes the space diagonal is the same length as the diagonal on the bottom face of a cuboid
|
185 |
Thinks a positive y value in a column vector means to move down rather than up
|
186 |
Does not understand the meaning of the word commutative
|
187 |
Thinks there are 10cl in a litre
|
188 |
Believes interquartile range is the difference between one of the quartiles and the minimum value
|
189 |
When multiplying decimals, ignores place value and just multiplies the digits
|
190 |
Does not account for grammar when writing algebra e.g. ,then making a group
|
191 |
Believes that product means add rather than multiply
|
192 |
Does not know how to calculate the volume of a prism
|
193 |
Believes a cyclic quadrilateral can be self-intersecting
|
194 |
Believes the sides of a square must be horizontal and vertical, not diagonal
|
195 |
When solving an equation, thinks the divisor and dividend are the opposite way around
|
196 |
Confuses a variable with an equation
|
197 |
Believes an outlier is the value in a data set with the biggest denominator, even if this value is close to the mean
|
198 |
When multiplying a decimal by a power of 10, just adds a zero to the end of the number, not changing the place value of the digits
|
199 |
Believes that when multiplying a number with a power, the multiplier is added onto the power
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