Answer:
answer is 13
Step-by-step explanation:
hope it helps.
The result of 155 divided by 5 is 31.
To calculate 155 divided by 5, we can perform long division to find the quotient.
Step 1: Set up the long division:
31
___________
5 | 155
Step 2: Determine how many times 5 can go into the first digit of 155 (which is 1). It goes 0 times, so we write 0 above the division bar.
31
___________
5 | 155
0
Step 3: Bring down the next digit (5) and place it next to the 0. Now we have 15.
31
___________
5 | 155
0
15
Step 4: Determine how many times 5 can go into 15. It goes 3 times (5 x 3 = 15). Write 3 above the division bar.
31
___________
5 | 155
0
-15
15
Step 5: Subtract 15 from 15 to get 0. Bring down the next digit (5).
31
___________
5 | 155
0
-15
15
-15
Step 6: Determine how many times 5 can go into 0. It goes 0 times, so we write 0 above the division bar.
31
__________
5 | 155
0
-15
15
-15
0
Step 7: Since there are no more digits to bring down and no remainder left, the division is complete. The quotient is 31.
Therefore, 155 divided by 5 equals 31.
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The angle of elevation of D from A I'd 28°.
The angle of elevation of D from B is 54°.
AB=25m
Calculate the height of the tower.
Give your answer in 3 significant figures.
I need working out. Plz help me.
In linear equation, the two inflection points of f(x) are at x = 1 or x = 4
We are aware that f(x) has a decreasing order if f'(x) 0 and a rising order if f'(x) > 0.
seen in the graph If f(x) is evidently growing on x (2, ) and decreasing on x ( 0,2) Since f(x) is dropping, if 0 x 2 is true, then f'(x) 0.
Since f(x) is rising, f'(x) > 0 if x > 2 is true.
Since f(X) is concave down, if 0 x 1 is true, then f"(x) 0 and vice versa.
Since f(X) is concave up, f"(x) > 0 and is true if 1 x 4
Given that f(X) has a concave downward shape, e) f"(x) 0 if x > 4 is true.
The two inflection points of f(x) are at x = 1 or x = 4.
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Answer:
0 if 0≤x<1; T (d) f″(x)>0 if 14; T
Step-by-step explanation:
2 and the other is x= 2
2
+ 3x - 4, and the speed of the walkway is W(x) = x
2 - 4x + 7.
20. What is his total speed as he walks along the moving walkway?
21. Carlos turned around because he left his cell phone at a restaurant.
What was his speed as he walked against the moving walkway?
His speed was 2x² + 7x - 11 as he walked against the moving walkway.
Function is a type of relation, or rule, that maps one input to specific single output.
We are given that Carlos is walking on a moving walkway. His speed is given by the function
C(x) = 3x² + 3x - 4,
The speed of the walkway is W(x) = x² - 4x + 7.
The total speed as he walks along the moving walkway is;
x² - 4x + 7+ 3x² + 3x - 4,
= 4x² - x + 3,
Given Carlos turned around because he left his cell phone at a restaurant.
If he walked against the moving walkway
- x² + 4x - 7 + 3x² + 3x - 4,
2x² + 7x - 11
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