Answer:
B=59
Step-by-step explanation:
59 is across from B so they are equal.
Answer:
b = 59
Step-by-step explanation:
b is located right across from the 59 degrees, and they are separated by the same 2 lines that make up their angles. Therefore causing them to have the same measurement, making b = 59
data sets with some common elements
B.
parts of a total amount
C.
data that are compared using bars
D.
frequency distributions for certain intervals
x – 2
x + 10
x + 6
Green eyes.
Answer:
tee shirt:4
sleeve shirt:3
Step-by-step explanation:
we are given two conditions
we want to figure out how many each type of shirt he bought
let tee and sleeve shirts be t and s respectively
according to the first condition
according to the second condition
therefore
our system of linear equation is
so
now we need our algebra skills to figure out t and s
to do so we can use substitution method
cancel s from both sides of the first equation:
now substitute the value of i equation to the second equation:
distribute:
collect like terms:
cancel 35 to both sides:
now substitute the value of s to the i equation:
hence,
he bought tee shirt4 and sleeve shirt3
We can construct congruent segments, segment bisectors, equal angles and angle bisectors using tools like a straightedge and compass. Using arc intersections and connecting them with straight lines help us in achieving most of these. The important thing is to understand the right points from where to make the arcs originating.
To construct congruent segments, simply measure the length of the initial segment with your compass, then use the compass to draw another segment of the same length.
To create a segment bisector, use a compass to draw two arcs with the same radius from the segment's endpoints and then connect their intersection points with a straight line. This will create a line that bisects, or divides, the original segment into two congruent parts.
For equalling angles, first construct the initial angle using a straightedge and compass. Then place the point of the compass at the vertex of the angle, draw an arc through the sides, and repeat this process to copy the angle.
To create an angle bisector, draw an arc centered at the vertex of the angle. Then, from the points of intersection of the arc with the angle, draw two additional arcs within the angle that intersect with each other. Draw a straight line from the vertex to the point of intersection of these arcs.
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