a. Use the partial-products and common methods to calculate 27 × 28.
b. On graph paper, draw an array for 27 × 28. If graph paper is not available, draw a rectangle to represent the array rather than drawing 27 rows with 28 items in each row. Subdivide the array in a natural way so that the parts of the array correspond to the steps in the partial-products method.
c. On the array that you drew for part (b), show the parts that correspond to the steps of the common method.
d. Solve 27 × 28 by writing equations that use expanded forms and the distributive property. Relate your equations to the steps in the partial products method.
a) The partial product method is attached below.
b)The
array represented in the rectangle is shown below.

c) Its already shown in fig (b)
Another example

d)