Mathematics
Grade-2
Easy
Question
Plot the data in a line plot.
![](data:image/png;base64,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)
Hint:
A line plot is a graph that displays data using a number line. To create a line plot, first create a number line that includes all the values in the data set. Next, place an X (or dot) above each data value on the number line.
The correct answer is: ![](data:image/png;base64,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)
A line plot is a graph that displays data using a number line. To create a line plot, first create a number line that includes all the values in the data set. Next, place an X (or dot) above each data value on the number line.
*Given points are 7cm. 8cm, 4cm, 10cm
Step 2: Next, place an X (or dot) above each data value on the number line.
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)
* From the line plot, we can see that the required line plot is given in option A.
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Mathematics
Write an equation for the sum given below:
![](data:image/png;base64,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)
Write an equation for the sum given below:
![](data:image/png;base64,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)
MathematicsGrade-2
Mathematics
When asked about favorite sport, 15 students like to play soccer and 19 students like to play tee-ball. How many students are there in all?
When asked about favorite sport, 15 students like to play soccer and 19 students like to play tee-ball. How many students are there in all?
MathematicsGrade-2
Mathematics
Ted has 18 crayons. Terry has 47 crayons. How many crayons does they have in all?
Ted has 18 crayons. Terry has 47 crayons. How many crayons does they have in all?
MathematicsGrade-2
Mathematics
Ben has 24 stamps. He buys 46 stamps more from a store. How many stamps does he have now?
Ben has 24 stamps. He buys 46 stamps more from a store. How many stamps does he have now?
MathematicsGrade-2
Mathematics
Wendy collects 32 rocks. His sister collects 29 rocks. How many rocks do they collect in all?
Wendy collects 32 rocks. His sister collects 29 rocks. How many rocks do they collect in all?
MathematicsGrade-2
Mathematics
Find 36 + 40
Find 36 + 40
MathematicsGrade-2
Mathematics
Use partial sums to find the sum of 47 and 29.
Use partial sums to find the sum of 47 and 29.
MathematicsGrade-2
Mathematics
Find the partial sums of 28 + 14.
Find the partial sums of 28 + 14.
MathematicsGrade-2
Mathematics
Represent an equation for below sum.
![](data:image/png;base64,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)
Represent an equation for below sum.
![](data:image/png;base64,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)
MathematicsGrade-2
Mathematics
Roger puts 8 pennies to his bank. Then he added 7 pennies and 25 pennies to his bank. How many pennies does he have in all?
Roger puts 8 pennies to his bank. Then he added 7 pennies and 25 pennies to his bank. How many pennies does he have in all?
MathematicsGrade-2
Mathematics
Write missing tens or ones digit. 19 + ⎕1 = 60
Write missing tens or ones digit. 19 + ⎕1 = 60
MathematicsGrade-2
Mathematics
Joel has 27 toys which are in blue in color and 31 toys which are in green in color. How many toys does Joel have in all?
Joel has 27 toys which are in blue in color and 31 toys which are in green in color. How many toys does Joel have in all?
MathematicsGrade-2
Mathematics
Ryan has 59 stickers. Kai has 34 stickers. How many stickers do they have in all?
Ryan has 59 stickers. Kai has 34 stickers. How many stickers do they have in all?
MathematicsGrade-2