509 to nearest hundreds

Mathematics

2 answers:

vladimir1956 [14]4 years ago

6 0

509 rounded to the nearest hundred would be 500

sergij07 [2.7K]4 years ago

6 0

Answer:

509 rounded to the nearest hundred is:

500

Step-by-step explanation:

When rounding to the nearest hundred, like we did with 509 above, we use the following rules:

A) We round the number up to the nearest hundred if the last two digits in the number are 50 or above.

B) We round the number down to the nearest hundred if the last two digits in the number are 49 or below.

C) If the last two digits are 00, then we do not have to do any rounding, because it is already to the hundred.

Rounded to Nearest Hundred

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Rewrite the equation so that it does not have fractions

olya-2409 [2.1K]

Answer:

$\frac{2 - 3}{4x} = \frac{5}{12} \\ 4x(5) = 12(2 - 3) \\ 20x = 24 - 36 \\ 20x = 12$

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7 0

2 years ago

stephen wakes up late and runs to catch the bus, his running speed is 4m/s, he gets to the bus stop in 2 minutes. how many metre

Basile [38]

Given:
s=4m/s
t=2m
d=?

Convert
1min=60sec

2 min x 60 sec / 1min = 120 sec

d=vt
= 4m/s * 120s
= 480 m

Example:
The given terms here are: Distance = 150 km Time = 7200 s Speed =? To express the speed in appropriate units, in this given we can simply kilometer to meter which is the SI unit for distance. Hence, we do the conversion first. 
1. Conversion 150 km = m? 1 km = 1000 m 150 km x 1000 m / 1 km = 150, 000 m 
2. To find speed, we drive the formula d = vt where v = velocity or speed to v= d/t
V = d / t 
V = 150, 000m / 7200 s 
V = 20.83 m/s 

Hence, 20. 83 m/s is the speed.

3 0

3 years ago

Read 2 more answers

Below is the graph of a trigonometric function. It intersects its midline at (3.7, 5) and again at (5.9, 5).

Flauer [41]

Answer:

4.4

Step-by-step explanation:

The parent function of this graph is: y = sin(x)

The sine function is periodic, meaning it repeats forever.

Standard form of a sine function:

$\sf f(x)= A \sin(B(x+C))+D$

where:

A = amplitude (height from the mid-line to the peak)
2π/B = period (horizontal distance between consecutive peaks)
C = phase shift (horizontal shift - positive is to the left)
D = vertical shift

The period is the horizontal distance between consecutive peaks, which is the same as twice the horizontal distance between the intersection of the curve and the mid-line.

Given consecutive points of intersection between the curve and the mid-line: