Answer:
14
Step-by-step explanation:
14
True by the angle angle side theorem.
If two angles and a non-included side of one triangle are congruent to two angles and the corresponding non-included side of another triangle, then the two triangles are congruent.
Answer:
Option A is correct.
Yes, it is true that the triangles shown are congruent.
Step-by-step explanation:
Labelled the diagram as shown below in the attachment:
In triangle ABC and triangle PQR
[Angle]
[Angle]
units [Side]
AAS(Angle-Angle-Side) postulates states that the two angles and the non- included side of one triangle are congruent to the two angles and the non-included side of the other triangle., then the triangles are congruent.
Then, by AAS
Therefore, the given triangles shown must be congruent.
and 6 \7
. What would help her to find this number?
A)Divide 3\ 8 by 6\ 7
.
B)
Convert 3 \8 and 6\ 7 to fractions with a common denominator.
C)
Find a common numerator and multiply the denominators by this number.
Eliminate
D)
Find a number between 3 and 6 to get the numerator and add 8 and 7 for the denominator.
Answer:
D
Step-by-step explanation:
Answer: 44
Step-by-step explanation:
we will find RN and NQ, then add together to give us RQ.
To find RN;
RP= 17 PN = 15 and RN =?
using pythagoras theorem,
adj^2 = hyp^2 - opp^2
RN^2 = RP^2 - PN^2
?^2 = 17^2 - 15^2
?^2 = 17^2 - 15^2
?^2 = 289 - 225
?^2 = 64
? = √64
? = 8
RN=8
To find NQ,
PN = 15 PQ=39 and NQ=?
using pythagoras theorem
NQ^2 = PQ^2 - PN^2
?^2 = 39^2 - 15^2
?^2 = 1521 - 225
?^2 = 1296
? = √1296
? = 36
NQ= 36
RQ = RN + NQ
RQ= 8 + 36
RQ=44