Answer:
180
Step-by-step explanation:
34+2=
36
36 . 5=
180
1.obtuse 2.acute 3. Right angle 4.acute
Answer:
32.33 <= m
Step-by-step explanation:
Since we are dealing with below sea level our initial starting point and max level will both be negative values, while our descending rate will also be negative because we are going down. Using the values provided we can create the following inequality...
-400 <= -12m - 12
Now we can solve the inequality to find the max number of minutes that the submarine can descend.
-400 <= -12m - 12 ... add 12 on both sides
-388 <= -12m ... divide both sides by -12
32.33 <= m
The rotations that will carry the equilateral triangle in discuss onto itself are;
- 90° counterclockwise rotation about its center P.
- 270° counterclockwise rotation about its center P.
<h3>Which rotations will carry this equilateral triangle onto itself?</h3>
It follows from the task content that the rotation which produces the desired output in which case, the rotation maps exactly unto the equilateral triangle is required.
On this note, when the rotation is 90° and 270° about the center P in which case, the rotation can be clockwise or anticlockwise, the desired result is obtained.
Read more on rotations;
brainly.com/question/98217
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Answer:
21. C, 24.B
Step-by-step explanation:
Since the y-value for x = 0 is not zero, the function cannot have sine in it because sin of 0 is always 0. Therefore, the function will have cos in it. That leaves only B and C left. Since cos(0) is always 1, and the value of y when x = 0 is 0.5, the function will have 1/2 multiplied by a cos function. The only answer option that has that is C.
Now, for the next problem, we know the values of all three sides, and we need to find one angle. We can use the law of cosines for this and plug the values into the equation:
We can subtract 40 squared plus 24 squared from both sides to get
Negative two times 40 times 24 equals -1920. Dividing -1920 from both sides gets us
Plugging this equation into a calculator and solving for C, we get the answer as approximately
C = 116.24353.
This rounds to 116.2
