NEED HELP WITH ALL WITH GIVE YOU BRAINEST
2 answers:
1. 
and 
2. Distance
3. 1-(-2.5)=3.5
4. 3.5-1=2.5
5. {drawing}
6.15.8-9.9=5.9
7. 17+3y=5y+9; y=2; MP=17+3y=17+3(2)=23
8. (110+23)/2=66.5
9.
10. 2y=8y-3; 6y=3; y=2; DE=6; EF=13; DF=19
11. (2/3)-(-5.25))
12. -2-(-5.25)=3+(1/4)
13. {drawing}
14. 17.1-8=9.1
15. 2.5x+x=5x-3; 1.5x=3; x=2; MN=5
16. (50-24)/2=13; 13+(24-9)=28yd
17.
18. 3y=42/2;y=7; QR=21
2. Distance
3. 1-(-2.5)=3.5
4. 3.5-1=2.5
5. {drawing}
6.15.8-9.9=5.9
7. 17+3y=5y+9; y=2; MP=17+3y=17+3(2)=23
8. (110+23)/2=66.5
9.
10. 2y=8y-3; 6y=3; y=2; DE=6; EF=13; DF=19
11. (2/3)-(-5.25))
12. -2-(-5.25)=3+(1/4)
13. {drawing}
14. 17.1-8=9.1
15. 2.5x+x=5x-3; 1.5x=3; x=2; MN=5
16. (50-24)/2=13; 13+(24-9)=28yd
17.
18. 3y=42/2;y=7; QR=21
You might be interested in
Answer: 5.6 ≤ x ≤ 24.13.
Step-by-step explanation:
Given, The graph of the function . The function models the profits, P, in thousands of dollars for a tech company to manufacture a calculator, where x is the number of calculators produced, in thousands.
In graph , On axis → number of calculators produced
On y-axis → profit made in thousands of dollars.
From the graph, the curve goes for y > 175 from x = 5.6 to x= 24.13 ( approx)
So, the reasonable constraints for the model 5.6 ≤ x ≤ 24.13.
So, If the company wants to keep its profits at or above $175,000, reasonable constraints for the model 5.6 ≤ x ≤ 24.13.