To convert radians to degrees, multiply by <span><span>180π</span><span>180π</span></span>, since a full circle is <span><span>360°</span><span>360°</span></span> or <span><span>2π</span><span>2π</span></span> radians.<span><span><span>(<span><span>9π</span>4</span>)</span>⋅<span><span>180°</span>π</span></span><span><span>(<span><span>9π</span>4</span>)</span>⋅<span><span>180°</span>π</span></span></span>Cancel the common factor of <span>ππ</span>.Tap for more steps...<span><span><span>94</span>⋅<span>1801</span></span><span><span>94</span>⋅<span>1801</span></span></span>Cancel the common factor of <span>44</span>.Tap for more steps...<span><span><span>91</span>⋅<span>451</span></span><span><span>91</span>⋅<span>451</span></span></span>Simplify.Tap for more steps...<span>405405</span>Convert to a decimal.<span><span>405°</span><span>405°</span></span>For angles greater than <span><span>360°</span><span>360°</span></span>, subtract <span><span>360°</span><span>360°</span></span> from the angle until the angle is less than <span><span>360°</span><span>360°</span></span>.<span>4545</span>The angle is in the first quadrant.Quadrant <span>1</span>
The mean is the average of the numbers. to find the mean add up the numbers and divide by how many numbers there are
Answer:
72 square units
Step-by-step explanation:
The figure shown has a uniform horizontal cross section, so is equivalent to a rectangle with length 12 and height 6. Its area is given by the rectangle formula:
A = LW
A = (12)(6) = 72 . . . . square units
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<em>Additional comment</em>
Essentially, the semicircle removed from the left side is tacked onto the right side. The rectangle area is unchanged by that.
For 
, put "
" for every value of "
".
First, you try to make sure that both the denominators are the same. In order to do this, you multiply both fractions' numerator and denominator by the other fraction's denominator. Next, you combine like terms in the numerator, and then you simplify the fraction.
