Math, asked by sanjanag676, 5 hours ago

has in stock 26 long wooden panels, 33 short wooden panels,200
small clips, 20 large clips and 510 screws. How many complete
sets of bookshelves can the carpenter make?
5.Japanese Multiplication Method
HINT: Evaluate 12 x 32 using the Japanese method.
Begin by drawing 3 parallel lines to represent 12, the first number in the product. Draw one
line, and then, a little further to the right, draw two more lines. These lines (red and blue below)
represent the number 12. Similarly, draw 5 more parallel lines to cross the previous three -
three lines on the left and two lines on the right. These will represent the number 32, the second
Onumber in the product (green and purple below)
Now we must count how many times all of the lines intersect. Begin by grouping the
Olintersections vertically. Draw a Loop around the group of intersections that is closest to the left
side (where the red and green lines intersect). Then begin moving right. Draw a loop around the
center intersections (the red and purple, and the blue and green). Finally, draw a loop around the
intersections that are closest to the right side (where the blue and purple lines intersect). Count how many intersections are in each loop.​

Answers

Answered by jatinsingh899gamilco
0

Answer:

has in stock 26 long wooden panels, 33 short wooden panels,200

small clips, 20 large clips and 510 screws. How many complete

sets of bookshelves can the carpenter make?

5.Japanese Multiplication Method

HINT: Evaluate 12 x 32 using the Japanese method.

Begin by drawing 3 parallel lines to represent 12, the first number in the product. Draw one

line, and then, a little further to the right, draw two more lines. These lines (red and blue below)

represent the number 12. Similarly, draw 5 more parallel lines to cross the previous three -

three lines on the left and two lines on the right. These will represent the number 32, the second

Onumber in the product (green and purple below)

Now we must count how many times all of the lines intersect. Begin by grouping the

Olintersections vertically. Draw a Loop around the group of intersections that is closest to the left

side (where the red and green lines intersect). Then begin moving right. Draw a loop around the

center intersections (the red and purple, and the blue and green). Finally, draw a loop around the

intersections that are closest to the right side (where the blue and purple lines intersect). Count how many intersections are in each loop.

Step-by-step explanation:

has in stock 26 long wooden panels, 33 short wooden panels,200

small clips, 20 large clips and 510 screws. How many complete

sets of bookshelves can the carpenter make?

5.Japanese Multiplication Method

HINT: Evaluate 12 x 32 using the Japanese method.

Begin by drawing 3 parallel lines to represent 12, the first number in the product. Draw one

line, and then, a little further to the right, draw two more lines. These lines (red and blue below)

represent the number 12. Similarly, draw 5 more parallel lines to cross the previous three -

three lines on the left and two lines on the right. These will represent the number 32, the second

Onumber in the product (green and purple below)

Now we must count how many times all of the lines intersect. Begin by grouping the

Olintersections vertically. Draw a Loop around the group of intersections that is closest to the left

side (where the red and green lines intersect). Then begin moving right. Draw a loop around the

center intersections (the red and purple, and the blue and green). Finally, draw a loop around the

intersections that are closest to the right side (where the blue and purple lines intersect). Count how many intersections are in each loop.

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