Question
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)
The graph above shows the positions of Paul and Mark during a race. Paul and Mark each ran at a constant rate, and Mark was given a head start to shorten the distance he needed to run. Paul finished the race in 6 seconds, and Mark finished the race in 10 seconds. According to the graph, Mark was given a head start of how many yards?
- 3
- 12
- 18
- 24
Hint:
Hint:
- We have to analyze the given graph to calculate the yards.
The correct answer is: 18
Explanation:
- It is given that that the paul finished the race in 6 second and Mark finished it in 10 second
- We have to find how many yards mark was given a head start.
Step 1 of 1:
According to graph
1unit is equal to 6 yards
So, The total yard given to mark is
12+6
18
Related Questions to study
Solve each inequality and graph the solution :
-2.1x+2.1<6.3
Note:
When we have an inequality with the symbols < or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.
Solve each inequality and graph the solution :
-2.1x+2.1<6.3
Note:
When we have an inequality with the symbols < or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.
Solve each inequality and graph the solution :
2.1x≥6.3
Note:
Whenever we use the symbol ≤ or ≥ , we use the endpoint as well. So, we use complete line to graph the solution.
Solve each inequality and graph the solution :
2.1x≥6.3
Note:
Whenever we use the symbol ≤ or ≥ , we use the endpoint as well. So, we use complete line to graph the solution.
Which expression is equivalent to
![open parentheses 2 x squared minus 4 close parentheses minus open parentheses negative 3 x squared plus 2 x minus 7 close parentheses space ?](data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANMAAAASCAYAAADBs+vIAAAACXBIWXMAAA7EAAAOxAGVKw4bAAAABGJhU0UAAAAQ3ZOC+gAAA2ZJREFUeNrtWs9rE0EYHUpZREpBRIJ4CJQi4iEEegpSSkGkSJEi9FA8iBREpEj/AU9eggfx4EU8iQdBikgoIhQppZRQkFI8iHjx7LUHCSWwfp99ge2yuzO7M7MzafbBg4Rs5sfbN9988+0KUS5C8Ji4R5wWFSr9K2hhjPiYeFBJUel/VsECt0vsr+donm3M9SxpOUz6+wpjvmgQuyUOfI6441C4PczZBsrWchj19xVGfMGNNCPfbxA3iEfIsQ+J9wwN+DL6mypBnEWcE+KYIe5avCFNzTbmiZ+Jf7GD/CK+JF70XH+bvjFxXkyjqi/u4Pce5viGWIte0IS4UXDUWiFO4Pt1XLOiOamrxE3cUNvgsf9IWUwCoswY7jNJyyLYJt4lBrG2v3iuvy3f2MIyFoSqLzrEFs6djIX44ntOXFPouE78rhkROdpOliTUa+JqxmJ6YuFco6plURw50j/U6FfXN7ZQw0I4p+mLU2dPjnazGofW1ZTOn+G3AfhGXitJKE43vkqM0IpcYwp5tMwLTst+OtI/1By7jm9soZOSjufxRQtp7aloFyj+MS2FOYjljg+IrxTyVhsIEAnrEiMEmpE+becIDLdZg558brrtSH+de6XrGxt4RHyq6QsOmu8iKe1/9BX+yFvhPiJ+Ejh3fIHPNy1E/Dxox1KtLCMcG+67b7CtuPHXM661rX/RxeSjb+oY07iGL3hHexs5Oykb4ALxE/GW5LotcVJyPTRQdQqFegUmikZCFCyymIr23zfc3kD/JRhgznP9bfvGxLi4SDIvuUa2mHYxv1ypyRQEUXn1ZB2DaAh32E8Y67CneQNMYH4u9M+7M/nqm2WcHWXHBJkv+lmRIWkb5sMqlw3PKx74N7BluyyD5olaNgoQWxkpjQn0HOmfZzH56psxFHBkzwC1fJFUzuVD4QdJXhmNQh2Ix9HzmzDzcNG2EdYwd5OwWRpvoAjhQn/VxeSzb5aE2lsfWr5IetC4KdTKqJewbUZFWESVw/fF5PND2x2kJOOIqJzj/ybed6S/6mLy2TfvxUm1UAYVX2Tq0Y3lrCqpEueWH4lXUga+4PFisvk6UddA/j8LY/bAbZhNeK6/z775k1Y0KOCLUJZC+P5ypkmM+ouuFSz7gh9ktUdAMM6HH1ruY1S0rHwB/AP+6EBEDCWCjAAAAYJ0RVh0TWF0aE1MADxtYXRoIHhtbG5zPSJodHRwOi8vd3d3LnczLm9yZy8xOTk4L01hdGgvTWF0aE1MIj48bWZlbmNlZCBzZXBhcmF0b3JzPSJ8Ij48bXJvdz48bW4+MjwvbW4+PG1zdXA+PG1pPng8L21pPjxtbj4yPC9tbj48L21zdXA+PG1vPiYjeDIyMTI7PC9tbz48bW4+NDwvbW4+PC9tcm93PjwvbWZlbmNlZD48bW8+JiN4MjIxMjs8L21vPjxtZmVuY2VkIHNlcGFyYXRvcnM9InwiPjxtcm93Pjxtbz4mI3gyMjEyOzwvbW8+PG1uPjM8L21uPjxtc3VwPjxtaT54PC9taT48bW4+MjwvbW4+PC9tc3VwPjxtbz4rPC9tbz48bW4+MjwvbW4+PG1pPng8L21pPjxtbz4mI3gyMjEyOzwvbW8+PG1uPjc8L21uPjwvbXJvdz48L21mZW5jZWQ+PG1vPiYjeEEwOzwvbW8+PG1vPj88L21vPjwvbWF0aD4EypxdAAAAAElFTkSuQmCC)
Which expression is equivalent to
![open parentheses 2 x squared minus 4 close parentheses minus open parentheses negative 3 x squared plus 2 x minus 7 close parentheses space ?](data:image/png;base64,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)
![](data:image/png;base64,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)
Andrew and Maria each collected six rocks, and the masses of the rocks are shown in the table above. The mean of the masses of the rocks Maria collected is 0.1 kilogram greater than the mean of the masses of the rocks Andrew collected. What is the value of x ?
![](data:image/png;base64,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)
Andrew and Maria each collected six rocks, and the masses of the rocks are shown in the table above. The mean of the masses of the rocks Maria collected is 0.1 kilogram greater than the mean of the masses of the rocks Andrew collected. What is the value of x ?
Solve each inequality and graph the solution :
x-8.4≤2.3
Whenever we use the symbol ≤ or ≥ , we use the endpoint as well. So, we use complete line to graph the solution.
Solve each inequality and graph the solution :
x-8.4≤2.3
Whenever we use the symbol ≤ or ≥ , we use the endpoint as well. So, we use complete line to graph the solution.
Jeremy deposited x dollars in his investment account on January 1, 2001. The amount of money in the account doubled each year until Jeremy had 480 dollars in his investment account on January 1,2005 . What is the value of x ?
Jeremy deposited x dollars in his investment account on January 1, 2001. The amount of money in the account doubled each year until Jeremy had 480 dollars in his investment account on January 1,2005 . What is the value of x ?
Solve each inequality and graph the solution :
0.25x>0.5
Note:
When we have an inequality with the symbols < or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.inequality.
Solve each inequality and graph the solution :
0.25x>0.5
Note:
When we have an inequality with the symbols < or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.inequality.
A bricklayer uses the formula
to estimate the number of bricks, n , needed to build a wall that is l feet long and h feet high. Which of the following correctly expresses l in terms of n and h ?
A bricklayer uses the formula
to estimate the number of bricks, n , needed to build a wall that is l feet long and h feet high. Which of the following correctly expresses l in terms of n and h ?
Solve each inequality and graph the solution :
-3x>15
Note:
When we have an inequality with the symbols< or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.
Solve each inequality and graph the solution :
-3x>15
Note:
When we have an inequality with the symbols< or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.
A school district is forming a committee to discuss plans for the construction of a new high school. Of those invited to join the committee,15
are parents of students,45
are teachers from the current high school, 25% are school and district administrators, and the remaining 6 individuals are students. How many more teachers were invited to join the committee than school and district administrators?
A school district is forming a committee to discuss plans for the construction of a new high school. Of those invited to join the committee,15
are parents of students,45
are teachers from the current high school, 25% are school and district administrators, and the remaining 6 individuals are students. How many more teachers were invited to join the committee than school and district administrators?
If
and
what is the value of 2x - 3 ?
A) 21
B) 15
C) 12
D) 10
Note:
We can also solve this question graphically, The point of intersection of graphs of equationswill give us the value of x. And then by putting this value we can easily get the answer.
If
and
what is the value of 2x - 3 ?
A) 21
B) 15
C) 12
D) 10
Note:
We can also solve this question graphically, The point of intersection of graphs of equationswill give us the value of x. And then by putting this value we can easily get the answer.
Solve each inequality and graph the solution :
6x≥-0.3.
Note:
Whenever we use the symbol ≤ or ≥ , we use the endpoint as well. So, we use complete line to graph the solution.
Solve each inequality and graph the solution :
6x≥-0.3.
Note:
Whenever we use the symbol ≤ or ≥ , we use the endpoint as well. So, we use complete line to graph the solution.
MN, NQ and NQ are midsegments of △ ABC. Answer the following questions.
iii) NQ || __
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)
MN, NQ and NQ are midsegments of △ ABC. Answer the following questions.
iii) NQ || __
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)
Solve each inequality and graph the solution :
-0.3x<6.
Note:
When we have an inequality with the symbols< or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.
Solve each inequality and graph the solution :
-0.3x<6.
Note:
When we have an inequality with the symbols< or > , we use dotted lines to graph them. This is because we do not include the end point of the inequality.