Solve b w*[ (u^2-l^21) (i-l1) (j-l^2)]

Evaluate

b w ((u^{2} - l^{2} \times 1) (i - l \times 1) (j - l^{2}))

Remove the parentheses

b w (u^{2} - l^{2} \times 1) (i - l \times 1) (j - l^{2})

Any expression multiplied by 1 remains the same

b w (u^{2} - l^{2}) (i - l \times 1) (j - l^{2})

Any expression multiplied by 1 remains the same

b w (u^{2} - l^{2}) (i - l) (j - l^{2})

Multiply the terms

(b w u^{2} - b w l^{2}) (i - l) (j - l^{2})

Multiply the terms

More Steps

(ib w u^{2} - b w u^{2} l - ib w l^{2} + b w l^{3}) (j - l^{2})

Apply the distributive property

ib w u^{2} j - ib w u^{2} l^{2} - b w u^{2} l j - (- b w u^{2} l \times l^{2}) - ib w l^{2} j - (- ib w l^{2} \times l^{2}) + b w l^{3} j - b w l^{3} \times l^{2}

Multiply the terms

More Steps

ib w u^{2} j - ib w u^{2} l^{2} - b w u^{2} l j - (- b w u^{2} l^{3}) - ib w l^{2} j - (- ib w l^{2} \times l^{2}) + b w l^{3} j - b w l^{3} \times l^{2}

Multiply the terms

More Steps

ib w u^{2} j - ib w u^{2} l^{2} - b w u^{2} l j - (- b w u^{2} l^{3}) - ib w l^{2} j - (- ib w l^{4}) + b w l^{3} j - b w l^{3} \times l^{2}

Multiply the terms

More Steps

ib w u^{2} j - ib w u^{2} l^{2} - b w u^{2} l j - (- b w u^{2} l^{3}) - ib w l^{2} j - (- ib w l^{4}) + b w l^{3} j - b w l^{5}

Solution

ib w u^{2} j - ib w u^{2} l^{2} - b w u^{2} l j + b w u^{2} l^{3} - ib w l^{2} j + ib w l^{4} + b w l^{3} j - b w l^{5}

Simplify the expression