Answer:
8/81
<em>hope</em><em> </em><em>helps~</em>
<em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em><em>∆</em>
2.82 is the nearest hundredth.
Hope this helps.
Step-by-step explanation:
We can find the coterminal angle by simply adding or subtracting 360° to each angle. In this problem, we need to find the smallest positive coterminal angle with 915 degrees.
It can be calculated by adding or subtracting 360° to the given angle. For positive coterminal angle subtract 360° from 915°
915-360 = 555
555-360 = 195
The positive coterminal angles: 195°, 555°, 915°, 1275°, 1635°...
The negative coterminal angles: -165°, -525°, -885°, -1245°...
Hence, the angle<u> </u><em><u>195°</u></em> is the smallest positive coterminal angle with 915 degrees
Answer:
20pq unit²
Step-by-step explanation:
area= length×breadth
area= 4pq×5pq= 20pq unit ²
hope it helps!
