A rectangular piece of land with an area of 260000 m to the power of 2 is 2000 m long write the area and length in scientific notation and then find the width
Answers
Answer:
130 meters.
Step-by-step explanation:
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Two possible factors for the estimated product of 2800
What is the period of the sinusoid given by y=-4 sin(2 pi/3 x)?
The height of a hill, h(x), in a painting can be written as a function of x, the distance from the left side of the painting. Both h(x) and x are measured in inches.h(x) = (x)(x – 13) What is the height of the hill in the painting 3 inches from the left side of the picture? inches
3/4z-1/3=2/3z+1/5
Answers
3/4z - 2/3z = 1/5 + 1/3
9/12z - 8/12z = 3/15 + 5/15
1/12z = 8/15
z = 8/15 * 12
z = 96/15 = 32/5 or 6 2/5
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I hope I helped! =D
D(6, 0)
E(0, 3)
F(3, -1)
G(3, 6)
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equation of the circle :
(x - 3)² + (y - 3)² = 13
(1-3)² + (6-3)² = 13 ⇒ C ∈ circle
(6-3)² + (0-3)² = 18 ≠ 13 ⇒ D ∉ circle
(0-3)² + (3-3)² = 9 ≠ 13 ⇒ E ∉ circle
(3-3)² + (-1-3)² = 16 ≠ 13 ⇒ F ∉ circle
(3-3)² + (6-3)² = 9 ≠ 13 ⇒ G ∉ circle
Answers
The graph of linear inequality (2y > x – 2) can be drawn by determining the x-intercept and y-intercept of the equation (2y = x - 2).
Given :
Inequality -- 2y > x – 2
The graph of the inequality can be drawn by using the following steps:
Step 1 - First find the y-intercept by putting (x = 0) in equatiuon (2y = x – 2).
y = -1
Step 2 - Now, find x-intercept by putting (y = 0) in equatiuon (2y = x – 2).
x = 2
Step 3 - Now, draw the line that passes through (0,-1) and (2,0).
Step 4 - Now, shade the upper part of the line, the resulting graph is the graph of (2y > x – 2).
Therefore, the correct option is C).
For more information, refer to the link given below:
The answer is 3C. Rate 5 stars
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( Mark as brainliest! :) Thanks!)
Hope I helped!
75 cm
2 m
980 mm
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980mm and 75cm are less than 1 metre.
The best answer here is 2m.
Final answer:
The most accurate measurement to describe the height of a door given the options is 2 m. Other options such as 10 m, 980 mm, and 75 cm are either unrealistically tall for a door or convert to less than 1 meter making them shorter than typical doors.
Explanation:
To determine the most accurate measurement to describe the height of a door, we need to consider the typical height of a door in most buildings. This generally ranges from 2.0 to 2.1 meters. Given the options provided, the closest and most accurate measurement to this range would be 2 m.
Let's break down the other options as well: The option of 10 m is quite unrealistic as that would make a door taller than the size of most two-story buildings. The options of 980 mm and 75 cm both convert to less than 1 meter (0.98 m and 0.75 m respectively), which would be shorter than a typical door.
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