To represent the elevation range for each type of plant life, write a compound inequality for each type using the minimum and maximum elevations.
To write a compound inequality to represent the elevation range for each type of plant life, we need to consider the minimum and maximum elevations for each type. Let's say Type A has a minimum elevation of 1000 ft and a maximum elevation of 3000 ft, and Type B has a minimum elevation of 2000 ft and a maximum elevation of 4000 ft. We can represent the elevation range for Type A as: 1000 ≤ x ≤ 3000, and for Type B as: 2000 ≤ x ≤ 4000.
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Answer:
2(33) + 2ℓ ≥ 776; ℓ ≥ 355; A ≥ 33(355)
Step-by-step explanation:
because
2times 33 is 66
776-66 is 710
710 divided bye 2 is 335
and area is A≥33(355) because area of rectangle is A=33(355)
Plus I just got it right on my quiz.
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The value of z in the following equation 2(4z − 9 − 7) = 166 − 46 is 19. Details about solving equations can be found below.
An algebraic equation is a mathematical equation in which one or both sides is an algebraic expression, such as 2x + 7y = 3.
The following algebraic equation is given in this question; 2(4z − 9 − 7) = 166 − 46. The value of z can be calculated as follows:
8z -18 - 14 = 120
8z - 32 = 120
8z = 152
z = 152/8
z = 19
Therefore, the value of z in the following equation 2(4z − 9 − 7) = 166 − 46 is 19.
Learn more about algebraic equation at: brainly.com/question/953809
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Answer: 93
Step-by-step explanation:
75+105+127= 307
307-250= 57
150-57= 93 (57 + 93 = 150)
It says solve each equation with the quadratic formula.
Answer:
The correct one is the one on the left.
(the arrow pointing to the left)