Obtain the product of m, − mn, mnp.

Sum

Product: m × (−mn) × mnp

= − m³n²p

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Find the areas of rectangles with the following pairs of monomials as their lengths and breadths, respectively.

(p, q); (10m, 5n); (20x², 5y²); (4x, 3x²); (3mn, 4np)

Obtain the product of xy, yz, zx.

Multiply: x²+ x + 1 by 1 − x

Multiply: `-3/2"x"^5"y"^3` and `4/9"a"^2"x"3"y"`

Solve: (-12x) × 3y²

The length of a rectangle is `1/3` of its breadth. If its perimeter is 64 m, then find the length and breadth of the rectangle.

abc + bca + cab is a monomial.

Multiply the following:

–3x²y, (5y – xy)

Multiply the following:

abc, (bc + ca)

Multiply the following:

(p + 6), (q – 7)