Question
What number is 1% greater than 7000 ?
The correct answer is: 7000
a% of a number A is =
Explanations:
Step 1 of 2:
1% of 7000 =
Step 2 of 2:
The number = 7000 + 70 = 7070 is 1% greater than 7000
Final Answer:
7070 is 1% greater than 7000.
Related Questions to study
In the given equation, c is a constant. The equation has no solution. What is the value of c ?
A quadratic equation is ax² + bx + c = 0 with a 0.
Factoring, applying the quadratic formula, and completing the square are the three fundamental approaches to solving quadratic equations.
Factoring
A quadratic equation can be solved, By Factoring
1.) Place the equal sign with zero on the other side and all terms on the other side.
2.) Factor.
3.) Put a zero value for each factor.
4.) Each equation is to be solved.
5.) Check your work by including your solution in the original equation.
In the given equation, c is a constant. The equation has no solution. What is the value of c ?
A quadratic equation is ax² + bx + c = 0 with a 0.
Factoring, applying the quadratic formula, and completing the square are the three fundamental approaches to solving quadratic equations.
Factoring
A quadratic equation can be solved, By Factoring
1.) Place the equal sign with zero on the other side and all terms on the other side.
2.) Factor.
3.) Put a zero value for each factor.
4.) Each equation is to be solved.
5.) Check your work by including your solution in the original equation.
The scatterplot shows 11 data points, along with a line of best fit for the data. For how many of the data points does the line of best fit predict a y - value that is less than the actual y - value?
The scatterplot shows 11 data points, along with a line of best fit for the data. For how many of the data points does the line of best fit predict a y - value that is less than the actual y - value?
The side length of square ABCD is twice the side length of square EFGH. If the area of square EFGH is 9 , what is the area of square ABCD ?
The side length of square ABCD is twice the side length of square EFGH. If the area of square EFGH is 9 , what is the area of square ABCD ?
, where In the given expression, a is a constant. The expression is equivalent to x6, where x ≥ 0. What is the value of a ?
, where In the given expression, a is a constant. The expression is equivalent to x6, where x ≥ 0. What is the value of a ?
What is the sum of the solutions to the equation above?
What is the sum of the solutions to the equation above?
In the xy-plane, the graph of the given equation is a circle. What is the radius of this circle?
In the xy-plane, the graph of the given equation is a circle. What is the radius of this circle?
The table above shows the masses, in kilograms (kg), in centimeters , of the largest known specimens massive types of turtles and tortoises. The mean mas turtles and tortoises is approximately . The ma Aldabra giant tortoise is closest to the mean mass. W following is true about the length of the Aldabra giar relation to the median length of the 9 turtles and tort
The table above shows the masses, in kilograms (kg), in centimeters , of the largest known specimens massive types of turtles and tortoises. The mean mas turtles and tortoises is approximately . The ma Aldabra giant tortoise is closest to the mean mass. W following is true about the length of the Aldabra giar relation to the median length of the 9 turtles and tort
For part of a trip, a car traveled directly away from its starting point at a constant speed. The graph shows the car's distance from its starting point, in miles, for times from 2.0 hours to 2.5 hours after the start of the trip. What was the speed of the car, in miles per hour, during this part of the trip?
Distance divided by time is the formula for speed. Both meters per second (m/s) and kilometers per hour (km/hr) are used to measure speed.
The amount of distance traveled at a given velocity is shown by a speed formula. The measurement of speed is the distance covered in a predetermined period. The car traveled directly away from its starting point at a constant speed can be determined by knowing the distance it traveled and the time it took. The time graph separation is a line graph that shows the results of the distance versus time analysis. It is easy to create a distance-time graph. To begin, take a piece of graph paper and draw two parallel lines that meet at the letter O. The X-axis is the horizontal line, and the Y-axis is the vertical line. A graphic that shows the distance traveled in a specified amount of time is known as a distance-time graph. In other words, it provides information regarding the vehicle's speed over a specific distance. The graph makes the numerical statistics for time and distance easier to interpret. The graph also shows how far the car has traveled at any given moment. Finding the changing speed at different distances can be done with the help of a distance-time graph.
For part of a trip, a car traveled directly away from its starting point at a constant speed. The graph shows the car's distance from its starting point, in miles, for times from 2.0 hours to 2.5 hours after the start of the trip. What was the speed of the car, in miles per hour, during this part of the trip?
Distance divided by time is the formula for speed. Both meters per second (m/s) and kilometers per hour (km/hr) are used to measure speed.
The amount of distance traveled at a given velocity is shown by a speed formula. The measurement of speed is the distance covered in a predetermined period. The car traveled directly away from its starting point at a constant speed can be determined by knowing the distance it traveled and the time it took. The time graph separation is a line graph that shows the results of the distance versus time analysis. It is easy to create a distance-time graph. To begin, take a piece of graph paper and draw two parallel lines that meet at the letter O. The X-axis is the horizontal line, and the Y-axis is the vertical line. A graphic that shows the distance traveled in a specified amount of time is known as a distance-time graph. In other words, it provides information regarding the vehicle's speed over a specific distance. The graph makes the numerical statistics for time and distance easier to interpret. The graph also shows how far the car has traveled at any given moment. Finding the changing speed at different distances can be done with the help of a distance-time graph.