find the value of (-8b^2+4b-8)+(-2b^2-5b-1), when b =(-173)
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Answer:
(-299126)
Step-by-step explanation:
= (-8b^2+4b-8) + (-2b^2-5b-1)
= [(-8b^2) + (-2b^2)] + [(4b) + (-5b)] + [(-8)+(-1)]
= [-8b^2 - 2b^2] + [4b - 5b] + [-8-1]
= [-10b^2] + [-b ] + [-9]
= -10b^2 - b - 9
Given, b= (-173)
then,
= -10b^2 - b - 9
= [-10(-173)^2] - [-173] - 9
= [-10×29929] + 173 -9
= -299290 +173 -9
= -299126
Therefore , the answer is ( -299126)
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