Answer:
Hello the required image is missing attached below is the missing box
answer : FHGE
Step-by-step explanation:
The plane representing the top surface of the box is FHGE. there are still other planes there but do not represent the entire top surface of the Box and they are : FGE, HGE, FHG and FHE. This is because a plane can be represented by three to four Noncollinear points on a solid like a box.
The required equation of line parallel to given line is:
Step-by-step explanation:
Given equation of line is:

As the equation of line is in slope-intercept form, the co-efficient of x s the slope
Let m1 be the slope of given line
m1= 5/6
Let m2 be the slope of new line
As the slopes of two parllel lines are equal, so
m1 = m2
m2 = 5/6
The slope intercept form is:

Put m2 = 5/6 in equation

Putting the point in the equation

Putting the value of b, we get

Hence,
The required equation of line parallel to given line is:
Keywords: Slope intercept form, equation of line
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Answer:
c
Step-by-step explanation:
segment BD has an "equidistant" distance and very similar to the distance between points C and E.
As we can see from the graph, point C is located between segment BD and point D is located in the middle of segment CE; and since the points are Equidistant (at the same distance), and both have a point in the middle, it can be deduced that their distances are equal or similar
Answer:
in triangle ACD and BCE
AC = EC
angle ACD = angle ECB ( COMMON ANGLE).
CB = CD
BY side and side criteria
triangle ACD is congruent to triangle BCE
so angle a is congruent to angle E
hence, proved
In order to solve a triangle, you need three of the six bits of information that define the triangle (3 angles, 3 sides), including at least one side. If you have one angle and one side, you only have two, not three. The triangle cannot be solved.
However, if your triangle is a right triangle, and the angle referred to in the problem statement is not the right angle, then you have the required information. In general, you make use of the definitions of the trigonometric functions. These can be remembered by the mnemonic SOH CAH TOA.