The full form of CPCT is Corresponding Parts of Congruent Triangles. Posted by Anushka Nafde(student)on 15/9/09

The full form of CPCT is Corresponding Parts of Congruent Triangles. Posted by Anushka Nafde(student)on 15/9/09

The full form of CPCT is Corresponding Parts of Congruent Triangles. Posted by Anushka Nafde(student)on 15/9/09

it is th part of 2 congruent triangle which is equal to each other Posted by Pallavi Barkha(student)on 15/9/09

it is th part of 2 congruent triangle which is equal to each other Posted by Pallavi Barkha(student)on 15/9/09

it is th part of 2 congruent triangle which is equal to each other Posted by Pallavi Barkha(student)on 15/9/09

Corresponding Parts of Congruent Triangles. This means that if 2 triangles are congruent then all the angles and sides of both the triangles will be equal Posted by Pratyush Pant(student)on 16/9/09

Corresponding Parts of Congruent Triangles. This means that if 2 triangles are congruent then all the angles and sides of both the triangles will be equal Posted by Pratyush Pant(student)on 16/9/09

Corresponding Parts of Congruent Triangles. This means that if 2 triangles are congruent then all the angles and sides of both the triangles will be equal Posted by Pratyush Pant(student)on 16/9/09

CPCTC CPCTC stands for Corresponding Parts of Congruent Triangles are Congruent. It is statement developed from the definition of congruent triangles. It allows us to prove things about the remaining unproven parts of the triangles that we have just proven congruent. It allows us to state correctly after two triangles are congruent, then corresponding parts that were not previously known to be congruent are now allowed to be considered congruent. Example Since BO ≅ MA and BW ≅ MN and OW ≅ AN, we can conclude that ΔBOW ≅ ΔMAN because of SSS. Now we can say ∠B ≅ ∠M, ∠O ≅ ∠A, and ∠W ≅ ∠N because of CPCTC. Since the two triangle were proven congruent, we can now correctly assume that corresponding parts that we knew nothing about, are now congruent. . Another example Since BO ≅ MA and OW ≅ AN and ∠O ≅ ∠A, then ΔBOW ≅ ΔMAN by SAS. Now we can say BW ≅ MN, ∠B ≅ ∠M, and ∠W ≅ ∠N because of CPCTC. . Another example Since BO ≅ MA and ∠B ≅ ∠M and ∠O ≅ ∠A, we can conclude that ΔBOW ≅ ΔMAN because of ASA. Now we can say ∠W ≅ ∠N, BW ≅ MN and OW ≅ AN because of CPCTC. . Another example Since BO ≅ MA and ∠O ≅ ∠A and ∠W ≅ ∠N, we can conclude that ΔBOW ≅ ΔMAN because of AAS. Now we can say ∠B ≅ ∠M, BW ≅ MN and OW ≅ AN because of CPCTC. . Another example Since ΔBOW and ΔMAN are right triangle, BO ≅ MA and OW ≅ AN , then ΔBOW ≅ ΔMAN by HL. Now we can say ∠B ≅ ∠M, ∠O ≅ ∠A, and BW ≅ MN because of CPCTC. . Remember, we use CPCTC to prove parts are congruent after we have proven triangles congruent. CPCTC is used after SSS, or SAS, or ASA, or AAS, or HL, never before. First we prove that two triangles are congruent. Then if we haven’t already proven that a desired pair of corresponding sides or angles are congruent, we can now do so using CPCTC. Posted by Nivedhitha Subr...(student)on 7/8/11

CPCTC CPCTC stands for Corresponding Parts of Congruent Triangles are Congruent. It is statement developed from the definition of congruent triangles. It allows us to prove things about the remaining unproven parts of the triangles that we have just proven congruent. It allows us to state correctly after two triangles are congruent, then corresponding parts that were not previously known to be congruent are now allowed to be considered congruent. Example Since BO ≅ MA and BW ≅ MN and OW ≅ AN, we can conclude that ΔBOW ≅ ΔMAN because of SSS. Now we can say ∠B ≅ ∠M, ∠O ≅ ∠A, and ∠W ≅ ∠N because of CPCTC. Since the two triangle were proven congruent, we can now correctly assume that corresponding parts that we knew nothing about, are now congruent. . Another example Since BO ≅ MA and OW ≅ AN and ∠O ≅ ∠A, then ΔBOW ≅ ΔMAN by SAS. Now we can say BW ≅ MN, ∠B ≅ ∠M, and ∠W ≅ ∠N because of CPCTC. . Another example Since BO ≅ MA and ∠B ≅ ∠M and ∠O ≅ ∠A, we can conclude that ΔBOW ≅ ΔMAN because of ASA. Now we can say ∠W ≅ ∠N, BW ≅ MN and OW ≅ AN because of CPCTC. . Another example Since BO ≅ MA and ∠O ≅ ∠A and ∠W ≅ ∠N, we can conclude that ΔBOW ≅ ΔMAN because of AAS. Now we can say ∠B ≅ ∠M, BW ≅ MN and OW ≅ AN because of CPCTC. . Another example Since ΔBOW and ΔMAN are right triangle, BO ≅ MA and OW ≅ AN , then ΔBOW ≅ ΔMAN by HL. Now we can say ∠B ≅ ∠M, ∠O ≅ ∠A, and BW ≅ MN because of CPCTC. . Remember, we use CPCTC to prove parts are congruent after we have proven triangles congruent. CPCTC is used after SSS, or SAS, or ASA, or AAS, or HL, never before. First we prove that two triangles are congruent. Then if we haven’t already proven that a desired pair of corresponding sides or angles are congruent, we can now do so using CPCTC. Posted by Nivedhitha Subr...(student)on 7/8/11

CPCTC CPCTC stands for Corresponding Parts of Congruent Triangles are Congruent. It is statement developed from the definition of congruent triangles. It allows us to prove things about the remaining unproven parts of the triangles that we have just proven congruent. It allows us to state correctly after two triangles are congruent, then corresponding parts that were not previously known to be congruent are now allowed to be considered congruent. Example Since BO ≅ MA and BW ≅ MN and OW ≅ AN, we can conclude that ΔBOW ≅ ΔMAN because of SSS. Now we can say ∠B ≅ ∠M, ∠O ≅ ∠A, and ∠W ≅ ∠N because of CPCTC. Since the two triangle were proven congruent, we can now correctly assume that corresponding parts that we knew nothing about, are now congruent. . Another example Since BO ≅ MA and OW ≅ AN and ∠O ≅ ∠A, then ΔBOW ≅ ΔMAN by SAS. Now we can say BW ≅ MN, ∠B ≅ ∠M, and ∠W ≅ ∠N because of CPCTC. . Another example Since BO ≅ MA and ∠B ≅ ∠M and ∠O ≅ ∠A, we can conclude that ΔBOW ≅ ΔMAN because of ASA. Now we can say ∠W ≅ ∠N, BW ≅ MN and OW ≅ AN because of CPCTC. . Another example Since BO ≅ MA and ∠O ≅ ∠A and ∠W ≅ ∠N, we can conclude that ΔBOW ≅ ΔMAN because of AAS. Now we can say ∠B ≅ ∠M, BW ≅ MN and OW ≅ AN because of CPCTC. . Another example Since ΔBOW and ΔMAN are right triangle, BO ≅ MA and OW ≅ AN , then ΔBOW ≅ ΔMAN by HL. Now we can say ∠B ≅ ∠M, ∠O ≅ ∠A, and BW ≅ MN because of CPCTC. . Remember, we use CPCTC to prove parts are congruent after we have proven triangles congruent. CPCTC is used after SSS, or SAS, or ASA, or AAS, or HL, never before. First we prove that two triangles are congruent. Then if we haven’t already proven that a desired pair of corresponding sides or angles are congruent, we can now do so using CPCTC. Posted by Nivedhitha Subr...(student)on 7/8/11

Its cpcte Corresponding Parts of Congruent Triangles are Equal Posted by Chaitanya Sagar(student)on 16/9/12

Its cpcte Corresponding Parts of Congruent Triangles are Equal Posted by Chaitanya Sagar(student)on 16/9/12

Its cpcte Corresponding Parts of Congruent Triangles are Equal Posted by Chaitanya Sagar(student)on 16/9/12

Here is the link for answer to your query! http://www.meritnation.com/discuss/question/1212217 Posted by Ankush Jain(MeritNation Expert)on 4/10/12 This conversation is already closed by Expert

Here is the link for answer to your query! http://www.meritnation.com/discuss/question/1212217 Posted by Ankush Jain(MeritNation Expert)on 4/10/12 This conversation is already closed by Expert

Here is the link for answer to your query! http://www.meritnation.com/discuss/question/1212217 Posted by Ankush Jain(MeritNation Expert)on 4/10/12 This conversation is already closed by Expert