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To determine the measure of angle C in shape 6, more context or a description of the shape is needed, such as whether it is a triangle, quadrilateral, or another polygon, and any given measurements or relationships between the angles. Without this information, I cannot accurately provide the measure of angle C. Please provide additional details or a diagram for a precise answer.
What else can I help you with?
What is the measure of an angle that is a compliment of angle A?
it is angle c
If the measure of angle A is 16 more than the measure of angle B and the measure of angle C is 29 more than the measure of angle B what is the measure of each angle?
If we are talking about a triangle here, then: A = 61º B = 45º C = 74º But, since you did not specify, there is an infinite number of answers.
The measure of angle c is 27.8 find the of the complement and supplement of angle c.?
i dont no
In order to apply the law of cosines to find the measure of an interior angle it is enough to know which of the following the measure of an interior angle i?
To apply the law of cosines to find the measure of an interior angle in a triangle, you need to know the lengths of all three sides of the triangle. Specifically, if you have sides ( a ), ( b ), and ( c ), you can use the formula ( c^2 = a^2 + b^2 - 2ab \cos(C) ) to solve for the angle ( C ). Thus, knowing the side lengths is sufficient to determine the interior angle.
In order to apply the law of cosines to find the measure of an interior angle it is enough to know which of the follwing?
To apply the law of cosines to find the measure of an interior angle in a triangle, you need to know the lengths of all three sides of the triangle. Specifically, if you have sides ( a ), ( b ), and ( c ), you can find the angle opposite to side ( c ) using the formula ( c^2 = a^2 + b^2 - 2ab \cos(C) ). From this equation, you can isolate ( \cos(C) ) and then use the inverse cosine function to determine the measure of angle ( C ).
What is an angle called if it is in the shape of a c?
a c angle
In triangle ABC the measure of angle B is 40 less than the measure of angle A the measure of angle C is 20 more than twice the measure of angle A what is the measure of angle C?
A = 60 B = 20 C = 140 This can have a large number of answers.
The measure of angle C is 51 degrees Classify angle c?
Angle C is an acute angle.
The measure of angle C is 17.7 degrees what is the measure of the complement of angle C?
The complement of an angle C is (90 - C) So the complement of an angle of 17.7° is (90 - 17.7) = 72.3°
What is the measure of an angle that is a compliment of angle A?
it is angle c
Find the measure of angle c if a 115 and b 30?
how to find the measure of angle C in the following triangle
If the measure of angle A is 16 more than the measure of angle B and the measure of angle C is 29 more than the measure of angle B what is the measure of each angle?
If we are talking about a triangle here, then: A = 61º B = 45º C = 74º But, since you did not specify, there is an infinite number of answers.
The measure of angle c is 27.8 find the of the complement and supplement of angle c.?
i dont no
In the triangle abc the measure of angle a is 3x degrees the measure of b is x degrees and the measure of c is 4x-28 what is the angle of c?
the answer is 68 degrees
What is the measure of angle c angle a is 2 x degrees angle b is 4 x degrees and angle c is 6 x degrees?
x=? 2x = A 4x = B 2A = B 6x = C C= 3A. or C = 1.5*B For a digit, you need to give the measurement of either A or B
Which shape represents a 119˚ angle?
c
Explain what the Law of sines becomes when one of the angles is a right angle?
The Law of sines: a/sin A = b/sin B = c/sin CIf the angle C in the triangle ABC is 90 degrees, then the triangle ABC is a right triangle, where c is the measure of the hypotenuse, a is the measure of the leg opposite the angle A, and b is the measure of the leg opposite the angle B.Let us observe what happens when sin C = sin 90 degrees = 1.c/sin C = a/sin A cross multiply;c sin A = a sin C divide by c both sides;(c sin A)/c = (a sin C)/c simplify c on the left hand side;sin A = (a sin C)/c = [(a)(1)]/c = a/csin A = (measure of leg opposite the angle A)/(measure of hypotenuse)From the Law of Cosine we know that cos A= (b^2 + c^2 - a^2)/(2bc). If we substitute a^2 + b^2 for c^2, we have:cos A = (b^2 + (a^2+ b^2) - a^2 )/(2ab)cos A = 2b^2 /2ab simplify;cos A = b/c = (measure of leg adjacent the angle A)/(measure of hypotenuse) Therefore tan A = sin A/cos A =(a/c)/(b/c) = (a/c)(c/b) = a/b = (measure of leg opposite the angle A)/(measure of leg adjacent to angle A). And cot A = cos A/sin A = (b/c)/(a/c) = (b/c)(c/a) = b/a = (measure of leg adjacent to angle A)/(measure of leg opposite the angle A).
