The sum of two numbers is m + n = b = 12 = 8 + 4. (iv) The Given expression is a 2 + 12a + 32.īy comparing the given expression a 2 + 12a + 32 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (8) = 8 = 2 * 4įrom the above two instructions, we can write the values of two numbers m and n as 2 and 4. The sum of two numbers is m + n = b = 6 = 2 + 4. (iii) The Given expression is a 2 + 6a + 8.īy comparing the given expression a 2 + 6a + 8 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (-63) = -63 = 3 * -21įrom the above two instructions, we can write the values of two numbers m and n as 3 and -21. The sum of two numbers is m + n = b = -18 = 3 – 21. (ii) The Given expression is m 2 – 18m – 63.īy comparing the given expression m 2 – 18m – 63 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (-10) = -10 = 5 * -2įrom the above two instructions, we can write the values of two numbers m and n as 5 and -2. The sum of two numbers is m + n = b = 3 = 5 – 2. (i) The Given expression is a 2 + 3a – 10.īy comparing the given expression a 2 + 3a – 10 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (14) = 14 = -1 * -14įrom the above two instructions, we can write the values of two numbers m and n as -1 and -14. The sum of two numbers is m + n = b = -15 = -1 – 14.
(vi) The Given expression is a 2 – 15a + 14.īy comparing the given expression a 2 – 15a + 14 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (4) = 4 = -1 * -4įrom the above two instructions, we can write the values of two numbers m and n as -1 and -4. The sum of two numbers is m + n = b = -5 = -1 – 4. (v) The Given expression is x 2 – 5x + 4.īy comparing the given expression x 2 – 5x + 4 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (-24) = -24 = 6 * -4įrom the above two instructions, we can write the values of two numbers m and n as 6 and -4. The sum of two numbers is m + n = b = 2 = 6 – 4. (iv) The Given expression is n 2 + 2n – 24.īy comparing the given expression n 2 + 2n – 24 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (-4) = -4 = 1 * -4įrom the above two instructions, we can write the values of two numbers m and n as 1 and -4. The sum of two numbers is m + n = b = 3 = 4 – 1. (iii) The Given expression is y 2 + 3y – 4.īy comparing the given expression y 2 + 3y – 4 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (54) = 54 = 6 * 9įrom the above two instructions, we can write the values of two numbers m and n as 6 and 9. The sum of two numbers is m + n = b = 15 = 6 + 9. (ii) The Given expression is m 2 + 15m + 54.īy comparing the given expression m 2 + 15m + 54 with the basic expression x^2 + ax + b. The product of two number is m * n = a * c = 1 * (20) = 20 = 5 * 4įrom the above two instructions, we can write the values of two numbers m and n as 5 and 4. The sum of two numbers is m + n = b = 9 = 5 + 4.
(i) The Given expression is a 2 + 9a + 20.īy comparing the given expression a 2 + 9a + 20 with the basic expression x^2 + ax + b. Practice with Factoring Simple Quadratics Worksheet those have equations like x^2 + ax + b.
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