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प्रश्न
Find the following product: (3x − 4y) (2x − 4y)
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उत्तर
Here, we will use the identity \[\left( x - a \right)\left( x - b \right) = x^2 - \left( a + b \right)x + ab\].
\[\left( 3x - 4y \right)\left( 2x - 4y \right)\]
\[ = \left( 4y - 3x \right)\left( 4y - 2x \right) (\text { Taking common - 1 from both parentheses })\]
\[ = \left( 4y \right)^2 - \left( 3x + 2x \right)\left( 4y \right) + 3x \times 2x\]
\[ = 16 y^2 - \left( 12xy + 8xy \right) + 6 x^2 \]
\[ = 16 y^2 - 20xy + 6 x^2\]
संबंधित प्रश्न
Find the following product: (y2 − 4) (y2 − 3)
Find the following product: (3x + 5) (3x + 11)
Find the following product: (2x2 − 3) (2x2 + 5)
Evaluate the following: 994 × 1006
By using identity evaluate the following:
73 – 103 + 33
By using identity evaluate the following:
`1 + 1/8 - 27/8`
Simplify:
`(3/4x - 4/3y)^2 + 2xy`
Expand the following, using suitable identities.
`((2x)/3 - 2/3)((2x)/3 + (2a)/3)`
Carry out the following division:
51x3y2z ÷ 17xyz
Carry out the following division:
76x3yz3 ÷ 19x2y2
