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In triangle PQR, the sides are typically denoted as follows: side PQ is opposite vertex R, side QR is opposite vertex P, and side RP is opposite vertex Q. The lengths of these sides can vary depending on the specific dimensions of the triangle. If you have particular measurements or properties in mind for triangle PQR, please provide them for a more detailed response.
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If PQR and STU so that P S Q T PR 12 and SU 3. Are PQR and STU similar If so identify the similarity postulate or theorem that applies.?
Triangles PQR and STU are similar if their corresponding sides are in proportion. Given that PR = 12 and SU = 3, we can check the ratio of the sides: PR/SU = 12/3 = 4. If the other pairs of corresponding sides also maintain this ratio, then the triangles are similar by the Side-Side-Side (SSS) similarity theorem. However, without additional side lengths for the other sides, we cannot definitively conclude similarity.
If Kira drew PQR and STU so that P S Q T PR 12 and SU 3. Are PQR and STU similar If so identify the similarity postulate or theorem that applies.?
Yes, triangles PQR and STU are similar. They are similar by the Side-Side-Side (SSS) similarity postulate because the ratios of their corresponding sides are equal. Given that PR = 12 and SU = 3, the ratio PR/SU = 12/3 = 4, indicating that all corresponding sides maintain the same ratio. Thus, the triangles are similar due to proportionality of their sides.
Given that pqr stu what is the scale factor of pqr to stu?
1/5
Which 2 statements contradict each other triangle pqr is equilateral and triangle pqr is a right triangle and triangle pqr is isosceles?
An equilateral and right triangle are contradictory.
what- PQR has vertices?
(-2,4)
How do you make r the subject of the formula m equals pqr over s?
m = pqr/s Multiply both sides by s: ms = pqr Divide both sides by pq: ms/pq = r
If PQR and STU so that P S Q T PR 12 and SU 3. Are PQR and STU similar If so identify the similarity postulate or theorem that applies.?
Triangles PQR and STU are similar if their corresponding sides are in proportion. Given that PR = 12 and SU = 3, we can check the ratio of the sides: PR/SU = 12/3 = 4. If the other pairs of corresponding sides also maintain this ratio, then the triangles are similar by the Side-Side-Side (SSS) similarity theorem. However, without additional side lengths for the other sides, we cannot definitively conclude similarity.
What else would need to congruent to show that abc equals pqr by sss?
That depends on which sides have not been proven congruent yet.
If Kira drew PQR and STU so that P S Q T PR 12 and SU 3. Are PQR and STU similar If so identify the similarity postulate or theorem that applies.?
Yes, triangles PQR and STU are similar. They are similar by the Side-Side-Side (SSS) similarity postulate because the ratios of their corresponding sides are equal. Given that PR = 12 and SU = 3, the ratio PR/SU = 12/3 = 4, indicating that all corresponding sides maintain the same ratio. Thus, the triangles are similar due to proportionality of their sides.
Given that pqr stu what is the scale factor of pqr to stu?
1/5
If abc is congruent to def and mno is congruent to pqr then is abc congruent to pqr by the transitive property?
True, ABC is congruent to PQR by the transitive property.
Which 2 statements contradict each other triangle pqr is equilateral and triangle pqr is a right triangle and triangle pqr is isosceles?
An equilateral and right triangle are contradictory.
If ABC DEF DEF MNO and MNO PQR then ABC PQR by the transitive property.?
false
Find the ratio of area of the triangles ABC and PQR such that AB = BC=CA = 6m each and PQ, QR, RP are half of the sides AB BC and CA respectively?
Since the sides of triangle are equal, the triangles are equilateral. Just for your information, in this question, we do not require the length of sides. It is just additional information. :) The area of equilateral triangle is: (√3)/4 × a², where a is the side of the equilateral triangle. For triangle ABC, area will be = (√3)/4 × a² (Let 'a' is the side of triangle ABC) Since, side of triangle PQR is half that of ABC, it will be = a/2 Therefore, area of triangle PQR = (√3)/4 × (a/2)² = (√3)/16 × a² Take the ratio of areas of triangle ABC and PQR: [(√3)/4 × a²] / [(√3)/16 × a²] = 4:1
If abc def equal def equal mno and mno equal pqr then abc equal pqr by the transitive property?
False. If ABC definitely equals DEF equals MNO and MNO equals PQR then ABC does not equal PQR by the transitive property.
what- PQR has vertices?
(-2,4)
If ABC def def mno and mno pqr then ABC pqr by the transitive property?
false
