4.6 Special binomial products

${\left(x+5\right)}^2$

${\left(x+7\right)}^2$

${\left(y-6\right)}^2$

${\left(3a+b\right)}^2$

${\left(9m-n\right)}^2$

${\left(10x-2y\right)}^2$

${\left(12a-7b\right)}^2$

${\left(5h-15k\right)}^2$

${\left(x+3\right)}^2$

${\left(x+5\right)}^2$

${\left(x+8\right)}^2$

${\left(x+6\right)}^2$

${\left(y+9\right)}^2$

${\left(y+1\right)}^2$

${\left(a-4\right)}^2$

${\left(a-6\right)}^2$

${\left(a-7\right)}^2$

${\left(b+10\right)}^2$

${\left(b+15\right)}^2$

${\left(a-10\right)}^2$

${\left(x-12\right)}^2$

${\left(x+20\right)}^2$

${\left(y-20\right)}^2$

${\left(3x+5\right)}^2$

${\left(4x+2\right)}^2$

${\left(6x-2\right)}^2$

${\left(7x-2\right)}^2$

${\left(5a-6\right)}^2$

${\left(3a-9\right)}^2$

${\left(3w-2z\right)}^2$

${\left(5a-3b\right)}^2$

${\left(6t-7s\right)}^2$

${(2h-8k)}^2$

${\left(a+\frac{1}{2}\right)}^2$

${\left(a+\frac{1}{3}\right)}^2$

${\left(x+\frac{3}{4}\right)}^2$

${\left(x+\frac{2}{5}\right)}^2$

${\left(x-\frac{2}{3}\right)}^2$

${\left(y-\frac{5}{6}\right)}^2$

${\left(y+\frac{2}{3}\right)}^2$

${\left(x+1.3\right)}^2$

${\left(x+5.2\right)}^2$

${\left(a+0.5\right)}^2$

${\left(a+0.08\right)}^2$

${\left(x-3.1\right)}^2$

${\left(y-7.2\right)}^2$

${\left(b-0.04\right)}^2$

${\left(f-1.006\right)}^2$

$\left(x+5\right)\left(x-5\right)$

$\left(x+6\right)\left(x-6\right)$

$\left(x+1\right)\left(x-1\right)$

$\left(t-1\right)\left(t+1\right)$

$\left(f+9\right)\left(f-9\right)$

$\left(y-7\right)\left(y+7\right)$

$\left(2y+3\right)\left(2y-3\right)$

$\left(5x+6\right)\left(5x-6\right)$

$\left(2a-7b\right)\left(2a+7b\right)$

$\left(7x+3t\right)\left(7x-3t\right)$

$\left(5h-2k\right)\left(5h+2k\right)$

$\left(x+\frac{1}{3}\right)\left(x-\frac{1}{3}\right)$

$\left(a+\frac{2}{9}\right)\left(a-\frac{2}{9}\right)$

$\left(x+\frac{7}{3}\right)\left(x-\frac{7}{3}\right)$

$\left(2b+\frac{6}{7}\right)\left(2b-\frac{6}{7}\right)$

Expand ${\left(a+b\right)}^2$ to prove it is equal to $a^2+2ab+b^2$ .

Expand ${\left(a-b\right)}^2$ to prove it is equal to $a^2-2ab+b^2$ .

Expand $\left(a+b\right)\left(a-b\right)$ to prove it is equal to $a^2-b^2$ .

Fill in the missing label in the equation below.

Label the parts of the equation below.

Label the parts of the equation below.

( [link] ) Simplify ${\left(x^3{y}^0{z}^4\right)}^5$ .

( [link] ) Find the value of ${10}^{-1}\cdot 2^{-3}$ .

( [link] ) Find the product. $\left(x+6\right)\left(x-7\right)$ .

( [link] ) Find the product. $\left(5m-3\right)\left(2m+3\right)$ .

( [link] ) Find the product. $(a+4)(a^2-2a+3)$ .