If hexagon JGHFKI is equal to hexagon SRTQUV, which pair of angles must be congruent?
2 answers:
Answer: The answer is (A) J and S.
Step-by-step explanation: As given in the question and shown in the attached figure, hexagon JGHFKI is equal to the hexagon SRTQUV. We are to select the correct pair of congruent angles from the given options.
Since both the hexagons are equal or congruent, so each angle of hexagon JGHFKI is congruent to the corresponding angle of the hexagon SRTQUV.
Since angle J corresponds to angle S and angle I corresponds to angle V, so the two pair of congruent angles will be (J and S) and (I and V).
Thus, (A) is the correct option.
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Answer:
true
True
False
False
Step-by-step explanation:
a. The problem tells me that for every 3 parts of red paint, I have 8 parts of yellow paint. To find the ratio of 1 part of yellow paint I can write the following statement
For 8 parts of yellow paint ------------ 3 parts of red paint
1 part of yellow paint ------------- x
So
b, I have the following relationship
3 parts of red paint ----- 8 parts of yellow paint
If I multiply the entire expression by 3 I have left
3 * 3 parts of red paint -------- 8 * 3 parts of yellow paint
So
9 parts of red paint ---------- 24 parts of yellow paint
c.I have the same relationship
3 parts of red paint ----- 8 parts of yellow paint
If I multiply the entire expression by 1/2 I have left
3/2 parts of red paint -------- 8/2 parts of yellow paint
So
3/2 parts of red paint ---------- 4 parts of yellow paint
as 3/2 is different from 10, then the approach is false
d. observing the relation of part a,
For 3 parts of red paint ------------ 8 parts of yellow paint
1 part of red paint ------------- x
So
that is different than 3/8 parts of yellow paint, then the approach is false
So 3x=6+4y
divide both of the equations by 3
x=2+4y÷3
x=2+4/3 y
your answer
x=2+4/3 y hope this will help
divide both of the equations by 3
x=2+4y÷3
x=2+4/3 y
your answer
x=2+4/3 y hope this will help