c- line NO is congruent to line QR
d- angle N is congruent to angle Q
The correct answer is:
A) line MN is congruent to line PR.
Explanation:
We are told that MNO is congruent to PQR. Using this congruence statement, corresponding parts of the triangles are congruent. This means that line MN would be congruent to line PQ, not line PR.
Answer:
a- line MN is congruent to line PR.
Step-by-step explanation:
It is given Δ MNO ≅PQR.
In congruent triangles corresponding sides and corresponding angles are same .
Hence
< M≅<P ,
Line NO= Line QR.
<N≅<Q.
Line MN≅Line PQ.
Among the given options options b,c,d are correct except option a.
We can NOT conclude as being true.. a- line MN is congruent to line PR
Answer:F = 41
Step-by-step explanation: Hope it helps you.
2. The expression equals 10.
3. The expression describes the number that is 5 to the left of 5 on the number line.
4. The expression describes the number that is 5 to the right of 5 on the number line.
Answer:
Step-by-step explanation:
=> 5 + (-5) [ + (-) = - ]
=> 5 - 5
=> Zero
The expression 5 + (-5) equals 0 and describes the number that is 5 to the left of 5 on the number line.
The true statements about the expression 5 + (-5) are:
When we add a positive number and a negative number with equal magnitudes, the result is always 0. In this case, 5 + (-5) equals 0. Alternatively, we can interpret the expression as starting from 5 and moving 5 units to the left (in the negative direction), which also leads to 0 on the number line.
#SPJ2
The simplified form of the expression :
8r + 12 = 8r + 12
Given,
2(4r+6)=2/3(12r+18)
Here,
2(4r+6)=2/3(12r+18)
Simplifying the above expression :
Multiply 2 inside the bracket,
8r +12 = 2/3(12r+18)
Multiply 2/3 inside the bracket,
8r + 12 = 8r + 12
Hence both LHS and RHS are equal .
Know more about algebra,
#SPJ6