Question

Two sides and an angle (SSA) of a triangle are given. Determine
whether the given measurements produce one triangle, two
triangles, or no triangle at all. Solve each triangle that results.
Round lengths to the nearest tenth and angle measures to the
nearest degree. B =14^{o}, b = 15.9, a= 21.91

Answer #1

two sides and an angle (ssa) of a triangle are given.
Determine whether the given measurement produce one triangle, two
triangles, or no triangle at all. a=12, b=13.8, A=47

Solve the following SSA triangle. Indicate whether the given
measurements result in no triangle, one triangle, or two
triangles. Solve each resulting triangle. Round each answer to the
nearest tenth. Equals 92 degrees°, a equals 16, b equals 23

Assume α is
opposite side a, β
is opposite side b,
and γ is opposite
side c. Determine
whether there is no
triangle, one triangle,
or two triangles.
Then solve each
triangle, if possible.
Round each answer
to the nearest
tenth ?=20.5,?=35.0,?=25°

Two sides of a triangle have lengths 12 m and 17 m. The angle
between them is increasing at a rate of 2°/min. How fast is the
length of the third side increasing when the angle between the
sides of fixed length is 60°? (Round your answer to three decimal
places.)

1.a triangular pasture has sides of length 375 feet, 250 feet,
and300 feet.calculate the area of the pasture
2. ambiguous case of the law of sines: two sides and an angle
are given. Determine whether the given information results in one
triangles, two triangles ,or no triganlge at all. clearly show how
you use the law of sines. you do not need to solve the
triangles.
a) a=3, b=7, A=70 degrees. b) a = 20, c= 30,B=40 degrees. c) a...

Write a basic c++ program to check whether a triangle is valid
or not if the three sides are given:
A triangle is valid if the sum of its two sides is greater than the
third side.
Let’s say that a, b, c is the sides of the triangle. A valid
triangle must satisfy all these conditions:
a + b > c
a + c > b
b + c > a
(2 points) Generate random numbers 1-15 inclusive for...

Negate the following statements. In each case, determine which
statement is true, the original statement or its negation.
a) An angle inscribed in a semicircle is a right angle.
b) Every triangle has at least three sides.
c) Every rectangle is a square.
d) There are exactly three points on every line.
e) Through any two distinct points there is at least one
line.
f) Every rectangle has three sides, and all right triangles are
equilateral.
g) Triangle XYZ is...

Determine whether the given vectors parallel, orthogonal, or
neither. If they are neither parallel nor orthogonal, give the
acute angle between them, to the nearest degree.
a) u = 〈7, −2, 3〉
v = 〈−1, −4, 5〉
b.) u = 〈−3, 4, −6〉
v = 〈-12 , 16,- 24〉

∠ABC is a right angle. AB = 8 inches,
BC = 13 inches, and AD = 3 feet. Determine the
surface area (in square inches) and volume (in cubic inches) of the
following. (Round your answers to one decimal place.)
A triangular prism is given. The prism is oriented so that the
top and bottom faces are triangles. Four vertices of the prism are
labeled as follows:
The bottom left vertex of the top triangular face is labeled
A.
The...

1- A homeowner has a triangular-shaped backyard. Two of the
three sides measure 60 feet and 72 feet and form an included angle
of 120°. To determine the amount of grass seed needed, the owner
needs to know the area of the yard. Find the area of the yard.
2- A 310 foot tall tower is supported by guy wires that run from
the tower’s top to the ground making angles of 70° with the ground.
Find the length of...

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