Using Formative for Scaffolded Math Assignments

Last updated almost 4 years ago

8 questions

Note from the author:

Learn how to use the Formative platform to create scaffolded math assignments & activities - going deeper than just glorified online worksheets or multiple choice questions. Doing a bit of scaffolding work on the front end will reveal whether students actually understand the math processes and relationships!

Watch the video, and look below the video to see the actual PDF and Formative questions that are mentioned in the video!

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Using Formative for Scaffolded Math Assignments

Using Formative for Scaffolded Math Assignments

Read #764, and part (a).
One of the factors of 2x^{2}+5x-12 is (2x-3). We need to determine the other binomial factor. Start by thinking this way: What can be multiplied by 2x to yield 2x^2?

We now know that our binomial must look like this:
(x + \underline{\hspace{5mm}} )
What number must go in the blank so that when it is multiplied by the -3 in the first factor (2x-3), the result will be -12?

Based on your responses to #1 and #2, what is the missing factor in #764(a)?

Type out the entire factorization statement from #764(a). It should look like:
2x^{2}+5x-12=(2x-3)(answer to #3).

Using the same ideas from #1 and #2 above, what must be the missing factor in #764(b)?

Type out the entire factorization statement from #764(b). Use the same format as described in #4 above.

Find the missing factor for #764(c), and use it to type out the full factorization statement.

Find the missing factor for #764(d), and use it to type out the full factorization statement.

Read #764, and part (a).
One of the factors of 2x^{2}+5x-12 is (2x-3). We need to determine the other binomial factor. Start by thinking this way: What can be multiplied by 2x to yield 2x^2?

We now know that our binomial must look like this:
(x + \underline{\hspace{5mm}} )
What number must go in the blank so that when it is multiplied by the -3 in the first factor (2x-3), the result will be -12?

Based on your responses to #1 and #2, what is the missing factor in #764(a)?

Type out the entire factorization statement from #764(a). It should look like:
2x^{2}+5x-12=(2x-3)(answer to #3).

Using the same ideas from #1 and #2 above, what must be the missing factor in #764(b)?

Type out the entire factorization statement from #764(b). Use the same format as described in #4 above.

Find the missing factor for #764(c), and use it to type out the full factorization statement.

Find the missing factor for #764(d), and use it to type out the full factorization statement.

Using Formative for Scaffolded Math Assignments

Using Formative for Scaffolded Math Assignments

Read #764, and part (a).One of the factors of 2x^{2}+5x-12 is (2x-3). We need to determine the other binomial factor. Start by thinking this way: What can be multiplied by 2x to yield 2x^2?

We now know that our binomial must look like this:(x + \underline{\hspace{5mm}} )What number must go in the blank so that when it is multiplied by the -3 in the first factor (2x-3), the result will be -12?

Based on your responses to #1 and #2, what is the missing factor in #764(a)?

Type out the entire factorization statement from #764(a). It should look like:2x^{2}+5x-12=(2x-3)(answer to #3).

Using the same ideas from #1 and #2 above, what must be the missing factor in #764(b)?

Type out the entire factorization statement from #764(b). Use the same format as described in #4 above.

Find the missing factor for #764(c), and use it to type out the full factorization statement.

Find the missing factor for #764(d), and use it to type out the full factorization statement.

Read #764, and part (a).One of the factors of 2x^{2}+5x-12 is (2x-3). We need to determine the other binomial factor. Start by thinking this way: What can be multiplied by 2x to yield 2x^2?

We now know that our binomial must look like this:(x + \underline{\hspace{5mm}} )What number must go in the blank so that when it is multiplied by the -3 in the first factor (2x-3), the result will be -12?

Based on your responses to #1 and #2, what is the missing factor in #764(a)?

Type out the entire factorization statement from #764(a). It should look like:2x^{2}+5x-12=(2x-3)(answer to #3).

Using the same ideas from #1 and #2 above, what must be the missing factor in #764(b)?

Type out the entire factorization statement from #764(b). Use the same format as described in #4 above.

Find the missing factor for #764(c), and use it to type out the full factorization statement.

Find the missing factor for #764(d), and use it to type out the full factorization statement.

Read #764, and part (a).
One of the factors of 2x^{2}+5x-12 is (2x-3). We need to determine the other binomial factor. Start by thinking this way: What can be multiplied by 2x to yield 2x^2?

We now know that our binomial must look like this:
(x + \underline{\hspace{5mm}} )
What number must go in the blank so that when it is multiplied by the -3 in the first factor (2x-3), the result will be -12?

Type out the entire factorization statement from #764(a). It should look like:
2x^{2}+5x-12=(2x-3)(answer to #3).

Read #764, and part (a).
One of the factors of 2x^{2}+5x-12 is (2x-3). We need to determine the other binomial factor. Start by thinking this way: What can be multiplied by 2x to yield 2x^2?

We now know that our binomial must look like this:
(x + \underline{\hspace{5mm}} )
What number must go in the blank so that when it is multiplied by the -3 in the first factor (2x-3), the result will be -12?

Type out the entire factorization statement from #764(a). It should look like:
2x^{2}+5x-12=(2x-3)(answer to #3).