Answer:
Sides lengths of a ,b, c such that a^2+b^2 =c^2, triangle ABC is a right triangle
Step-by-step explanation:
Sides lengths of a ,b, c such that a^2+b^2 =c^2, triangle ABC is a right triangle
The converse is interchanging what is given and what is proven.
Answer:
B. (-3, 5)
Step-by-step explanation:
Try them.
You can eliminate choice A because y=-3 is not greater than -2.
You can eliminate choices C and D because the sum of x and y is not less than 4.
Point (-3, 5) satisfies both inequalities. (Choice B)
Find the general solution by separating the variables then integrating:
dy / dx = cosx℮^(y + sinx)
dy / dx = cosx℮ʸ℮^(sinx)
℮^(-y) dy = cosx℮^(sinx) dx
∫ ℮^(-y) dy = ∫ cosx℮^(sinx) dx
-℮^(-y) = ℮^(sinx) + C
℮^(-y) = C - ℮^(sinx)
-y = ln[C - ℮^(sinx)]
y = -ln[C - ℮^(sinx)]
Find the particular solution by solving for the constant:
When x = 0, y = 0
-ln(C - 1) = 0
ln(C - 1) = 0
C - 1 = 1
C = 2
<span>y = -ln[2 - ℮^(sinx)]
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Step-by-step explanation:
Draw points at
(-1, -4)
(0, -2)
(1, 0)
(2, 2)
(3, 4)
Then draw a line through those points and that should do it.
Answer:
The measure of angle A.M.E is 
Step-by-step explanation:
step 1
Find the measure of arc M.E
we know that
The inscribed angle is half that of the arc it comprises.
we have
substitute the values
step 2
Find the measure of arc A.F
we know that
-----> by complete circle
substitute the values
step 3
Find the measure of angle A.M.E
we know that
The inscribed angle is half that of the arc it comprises.
substitute the values
