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aizahjamil2010 avatar
aizahjamil2010
11.02.2023
Math
Primary School
answered
D) Correct to one significant figure: 0.0506
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sabrinaeumina
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Answer:
Words zero point zero five zero six
Step-by-step explanation:
0.0506
0.0506 contains 3 significant figures and 4 decimals. 0.0506 rounded to 2 sig figs is 0.05, and to 1 sig figs is 0.1. To count the number of sig figs in 0.0506, strip the leading insignificant digits (0.0) to get the significant digits (506).
Result 0.0506
Sig Figs 3 (0.0506)
Decimals 4 (0.0506)
Scientific Notation 5.06 × 10-2
E-Notation 5.06e-2
Words zero point zero five zero six
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Answer:
Words zero point zero five zero six
Step-by-step explanation:
0.0506
0.0506 contains 3 significant figures and 4 decimals. 0.0506 rounded to 2 sig figs is 0.05, and to 1 sig figs is 0.1. To count the number of sig figs in 0.0506, strip the leading insignificant digits (0.0) to get the significant digits (506).
Result 0.0506
Sig Figs 3 (0.0506)
Decimals 4 (0.0506)
Scientific Notation 5.06 × 10-2
E-Notation 5.06e-2
Words zero point zero five zero six
The exact solutions are x=
Х
Answer:
Ignore the A before the ±, it wouldn't let me type it correctly.
Step-by-step explanation:
3x + 4 = 1 ÷ x
3x + 4 - 4 = 1 ÷ x - 4
3x = 1 ÷ x - 4
x · 3x = - 4x + 1
3x² = - 4x + 1
3x² - (- 4x + 1) = 0
3x² + 4x - 1 = 0
Ignore the A before the ±, it wouldn't let me type it correctly.
a = 3
b = 4
c = - 1
Two separate equations
Answer: Option 'd' is correct.
Step-by-step explanation:
Since we have given that
Profit function of the store is given by
We need to find the maximum profit.
For this, we first derivate the above function:
Now, put P(x) = 0, we get that
Now, we will check that its maximality by finding the second derivative:
it gives maximum profit at x = 35 yards.
And the maximum profit would be
Hence, Option 'd' is correct.
By using proportions and basic arithmetic, we find that country B produces 6602 cars per day and country A produces 33,010 cars per day.
The problem here is based on proportions. Since it is given that country A produces about five times as many cars as country B, if we denote the number of cars produced in country B as 'x', then the number of cars produced in country A would be '5x'.
According to the problem, the total number of cars produced in both countries is 39,612. Hence, we can set up the equation x + 5x = 39612, which simplifies to 6x = 39612. To find the value of 'x', we divide both sides of the equation by 6. The resulting value of 'x' (the number of cars produced in country B) is 6602 cars. Multiply this by 5 to find the number of cars produced in country A, which comes up to 33,010 cars.
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