Maths-
General
Easy
Question
Teacher tells the Class that highest marks obtained by student in her class is twice the lowest marks plus 7 . The highest score is 87 . What is the lowest score?
- 42
- 49
- 40
- 44
The correct answer is: 40
Let the lowest mark =x.
According to question
Highest marks =2× Lowest mark +7
87=2 x X +7
87 = 2x + 7
or,
2x+7=87
2x+7-7=87-7
2x=80
Dividing both sides by 2 .
![fraction numerator 2 x over denominator 2 end fraction equals 80 over 2](data:image/png;base64,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)
x=40
∴ Lowest score is 40
Related Questions to study
Maths-
Polly is measuring the temperature of different chemical mixture. The temperature of two mixtures are shown in table as
![](data:image/png;base64,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)
Which mixture has highest absolute value
Polly is measuring the temperature of different chemical mixture. The temperature of two mixtures are shown in table as
![](data:image/png;base64,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)
Which mixture has highest absolute value
Maths-General
Maths-
Which of the following represents x
4
Which of the following represents x
4
Maths-General
Maths-
Janier earns a profit of $2a every day How much money will she earn at a profit at the end of 4 days.
Janier earns a profit of $2a every day How much money will she earn at a profit at the end of 4 days.
Maths-General
Maths-
In a classroom then are 45 students in which 30 are boys are rest are female, find the ratio of number of girls to the number of boys.
In a classroom then are 45 students in which 30 are boys are rest are female, find the ratio of number of girls to the number of boys.
Maths-General
Maths-
Find the area between the two concentric circles of radius 3cm and 4cm.
Find the area between the two concentric circles of radius 3cm and 4cm.
Maths-General
Maths-
Which of the following is correct:
Which of the following is correct:
Maths-General
Maths-
Lawren has $1000 in a saving account. He wants to save at least $400 before winter. He withdraws $50 every week for daily requirements. Write an inequality that represents Lawren’s situation.
For such questions, we have to see which quantity is constant and variable. We have be careful about the words like “at least”, “at most”, etc.
Lawren has $1000 in a saving account. He wants to save at least $400 before winter. He withdraws $50 every week for daily requirements. Write an inequality that represents Lawren’s situation.
Maths-General
For such questions, we have to see which quantity is constant and variable. We have be careful about the words like “at least”, “at most”, etc.
Maths-
A man goes 3 kms east from point A and takes right tum from point B to move 4 kms to point c. What is the minimum distance between paint A and point C
A man goes 3 kms east from point A and takes right tum from point B to move 4 kms to point c. What is the minimum distance between paint A and point C
Maths-General
Maths-
The more time people spend using social media, the less they read books. Identify the independent variable.
The more time people spend using social media, the less they read books. Identify the independent variable.
Maths-General
Maths-
While solving math problems one of the group calculator and the other did manually. First group which used calculator was able to complete the assignment early. What is dependent variable
While solving math problems one of the group calculator and the other did manually. First group which used calculator was able to complete the assignment early. What is dependent variable
Maths-General
Maths-
Nine workers could finish the work in five days, whereas 6 workers do the same work in 8 days. Identify the independent variable
Nine workers could finish the work in five days, whereas 6 workers do the same work in 8 days. Identify the independent variable
Maths-General
Maths-
While measuring the temperature at different depths, scientists found that temperature v aried. What is independent variable
While measuring the temperature at different depths, scientists found that temperature v aried. What is independent variable
Maths-General
Maths-
Chandler is travelling from Ottawa to Alberta. What is dependent variable
Chandler is travelling from Ottawa to Alberta. What is dependent variable
Maths-General
Maths-
Cost of 1Kg apple is $12. Identify the independent quantity.
Cost of 1Kg apple is $12. Identify the independent quantity.
Maths-General
Maths-
Find the shaded area between two circles.
![](data:image/png;base64,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)
Find the shaded area between two circles.
![](data:image/png;base64,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)
Maths-General