Exit Ticket March 6th by Barbara Amador

Ms. Barbara

bamador — 2014-03-02 22:53:14 UTC

Write the conditions to determine if a trinomial is a perfect square trinomial.

Natalie Blandon

2014-03-06 15:52:06 UTC

The conditions are

-the first term must be a perfect square

-the last term must be a perfect square

- the middle term must be equal to the first and last terms perfect squares multipied by each other and then by 2

Camila Mencía

2014-03-06 15:52:26 UTC

There are three conditions:

-The first term must have a perfect square

-The last term must be a perfect square

-The product of the square of the first and last term than multiplied by two must be equal to the middle term.

Victor Hondoy

2014-03-06 15:52:37 UTC

There are three conditions to indentify a perfect square trinomial. This conditions are the following:

- The first term must have a perfect square.

-The third term must be a perfect square as well.

When you multiply the perfect square of the first and third term and than multiply it by the

two the answer must be equal to the second term.

Alejandro Escobar

2014-03-06 15:52:54 UTC

The first term needs to have a perfect square

The last term needs to have perfect square

When multiplying the perfect squares and double it it needs to give you the term in the middle

Ji Eun Kim

2014-03-06 15:53:01 UTC

1. The first term needs to be a perfect square root.

2. The last term needs to be a perfect square root.

3. When you multiply the square root of the first term and the last term with 2, it needs to give you the middle term.

Lauren Fonseca

2014-03-06 15:53:03 UTC

The three conditions are;

1. The last term needs to have a perfect square root

2. The first term needs to have a perfect square root

3. When multiplying the square root of the first and last term and multiply the product by two you should get the middle term.

Alejandra Garcia

2014-03-06 15:53:03 UTC

The three conditions are:

-The first term has to be a perfect square

-The last term has to be a perfect square

-When you multiply the first term, by the last term, and the product of these by two, you must get the middle term as a product.

Mariela Guadamuz

2014-03-06 15:53:14 UTC

1. First term has to be a perfect square

2. Last term has to be a perfect square

3. When multiply the square root of first term times square root of second term times two, the product has to be the second term.

Carlos Urcuyo

2014-03-06 15:53:28 UTC

1. The First term has to be a perfect square 2. the last term has to be a perfect square

3. If you multiply the square roots and then x2 it has to give you the middle term

Karla Guevara

2014-03-06 15:53:36 UTC

The Three Conditions to determine if a trinomial is a perfect square trinomial are:

1. The first term needs to be a perfect square root

2. The last term needs to be a perfect square root

3. When you multiply the square roots of the first and last terms times 2, it should give you the middle term

Ivanna Hernandez

2014-03-06 15:53:58 UTC

The three conditions are:

1. The first term must be a perfect square.

2. The last term must be a perfect square.

3. When you multiply the square roots times 2, the product has to be the middle term.

Jae Cheol Lee

2014-03-06 15:55:10 UTC

The three conditions are:

1. First, the first term and the last term should be prefect square property.

2. Second, when you multiply the both square roots times 2, the product should give you the same answer in the middle term.

Maggie Huang

2014-03-06 15:57:50 UTC

The three conditions are

1. the first term needs to have a perfect square

2. The third term needs to have a perfect square

3. The second term needs to be the product of the square root of the first and third term times 2