Answer:
175 cm³
Step-by-step explanation:
Volume = área * thick
Volume = 35cm² * 5cn
Volume = 175 cm³
The two angles to be selected are as follows with their termination quadrants respectively;
- 130° = The terminal side of the angle lies in the second quadrant.
- (4π/3) radians= The terminal side of the angle lies in the third quadrant.
<h3>What is the terminal side of the angles selected?</h3>
According to the task content, two angles are to be selected in which case one is in degrees and the other in radians with the quadrants in which their terminal sides lie.
Consequently, it follows from convention that the angles in discuss are as follows;
- 130° = The terminal side of the angle lies in the second quadrant.
- (4π/3) radians= The terminal side of the angle lies in the third quadrant.
Ultimately, the angles are as represented above in which case, (4π/3) radians is equivalent to 240°.
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We have been given graph of a sinusoidal function. We are asked to write function formula for our given graph.
We know that and . We can see that our given function is starting at origin, so our graph is sine function.
We know that general form of sine is , where,
A = Amplitude,
Period:
C = Horizontal shift,
D = Vertical shift.
We have been given that function has no horizontal shift, so the value of C is 0.
We can also see that midline of our function is x-axis, so there is no vertical shift as well that is .
We can see that function goes up to 1 from midline and goes down to from midline, so amplitude of function is 1 that is .
We can see that period of our given function is because it completes one cycle from to
We can see that our function is reflected about x-axis, so our function will be .
Therefore, our required function is .
When you multiply radical expressions you multiply the numbers under the radical symbols.<span><span>3–√</span>×<span>7–√</span>=<span>21<span>−−</span>√</span></span>
When you add radical expression you CANNOT add the numbers under the radical symbols.
<span><span>3–√</span>+<span>7–√</span>≠<span>10<span>−−</span><span>√</span></span></span>