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After substituting the values a = 3 and b = 5 into the expression 5 − 3(a3 − b2)2, we calculated it step by step to arrive at −7 as the final result. For example, if you were evaluating with different values of a, b, or c, you would follow the same process to find the discriminant. The value of the expression 4− 2(a2 − b2)2 when a = 3 and b = 2 is −46
This was calculated by substituting the values, simplifying the expression step by step, and performing basic operations. Examples & evidence this method can be applied to evaluate quadratic equations, where b2 − ac indicates the nature of the roots of the equation ax2 + bx + c To evaluate the expression a+ b2 given the values a = 2 and b = 3, follow these steps
First, substitute the values of a and b into the expression
A+ b2 = 2 + 32 next, calculate b2 32 = 9 now, replace b2 with 9 in the expression A + b2 = 2+ 9 finally, add the two numbers together 2+ 9 = 11 therefore, the value of a +b2 is 11.
To solve the expression a+b2 with the given values a=2 and b=3, follow these steps: To evaluate the polynomial a2 + 4ab −b2 for a = −2 and b = 3, we will substitute the values of a and b into the polynomial and simplify the expression step by step. The evaluation of the expression ∣− 4b − 8∣ + ∣ −1 − b2∣ + 2b3 for b = −2 results in −11 Ultimately, the calculation combines absolute values and polynomial evaluation, leading to the final result.
Upload your school material for a more relevant answer the expression (3a 18c) b2 evaluates to 2 when substituting a = 4, b = 3, and c = 31.
To evaluate b2 for = −4, follow these steps Identify the value of b Substitute b into the expression b2 B2 = (−4)2 calculate (−4)2
(−4) × (−4) = 16 thus, b2 evaluates to 16 In summary, squaring a negative number results in a positive number because multiplying two negatives gives a positive.
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