Question
Use polynomial identities to multiply the expressions;
Hint:
Let a and b be any real number, variables or multiples of the both, then we have: .
We are asked to use the polynomial identities to multiply the given expression.
The correct answer is: 729
Step 1 of 2:
The given expression is .
Here, a = 12 &b = 15
Use the identity for the expression .
Step 2 of 2:
Now, substitute the value in the equation to get the value of :
Hence, the answer is: 729 .
Hence, the answer is: 729 .
Polynomial identities are used to reduce the time and space while you solve higher degree polynomial expressions.
Related Questions to study
How can you use polynomial identities to multiply expressions ?
How can you use polynomial identities to multiply expressions ?
Use polynomial identities to multiply the expressions;
Polynomial identities are used to reduce the time and space while you solve higher degree polynomial expressions.
Use polynomial identities to multiply the expressions;
Polynomial identities are used to reduce the time and space while you solve higher degree polynomial expressions.
Use polynomial identities to multiply the expressions ?
Use polynomial identities to multiply the expressions ?
Use polynomial identities to multiply the expressions ?
Use polynomial identities to multiply the expressions ?
How can you use polynomial identities to multiply expressions ? 41 39
Polynomial identities are used to reduce the time and space while you solve higher degree polynomial expressions.
How can you use polynomial identities to multiply expressions ? 41 39
Polynomial identities are used to reduce the time and space while you solve higher degree polynomial expressions.
How can you use polynomial identities to multiply expressions ?
Any expression of the form can be expanded using the identity rather than using the conventional and time taking method of multiplying them, .
How can you use polynomial identities to multiply expressions ?
Any expression of the form can be expanded using the identity rather than using the conventional and time taking method of multiplying them, .
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To prove an equation to be equal, we have to prove either the RHS is equal to the LHS or vice versa. The side should be selected based on the simplification process.
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To prove an equation to be equal, we have to prove either the RHS is equal to the LHS or vice versa. The side should be selected based on the simplification process.