Answer:
10%
Step-by-step explanation:
To solve this problem we can use a modified version of the simple interest formula which is shown below:
I = interest amount
P = principal amount
t = time (years)
Lets plug in the values:
The last step is to convert 0.1 into a percent:
0.1(100) = 10
The interest rate is 10%
The monthly rent will be $1310
Let the monthly rent be represented by x.
Since the security deposit is 1.5 times that of the monthly rent, then the security deposit will be: = (1.5 × x) = 1.5x
Then the monthly rent will be calculated thus:
(1.5x + x) = $3275
2.5x = $3275
Then, we'll find the value of x
x = $3275/2.5
x = $1310
Therefore, the monthly rent will be $1310.
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Step 1: −27.8 ÷ 1 over 7
Step 2: −27.8 ⋅ 7
Step 3: −194.6
Step 1
Step 2
Step 3
There is no error.
Answer:
D.There is no error.
Step-by-step explanation:
We are given that Jacob is showing his steps to solve the expression
We have to find the error in Jacob steps in which he makes error
Jacob writes his first step
Step:1
Jacob's first step is true.
We know that if we changes divide sign of term into multiply then the the term which is write on right side of divide sign reciprocal. Therefore,
Step:2
Hence, Jacob's second step is right.
Now , we multiply -27.8 with 7 then we get
Step:3
Hence, Jacob's third step is also right.
Therefore, Jacob makes no error in his steps.
Hence, Option D is true.
Half of a square (cube) is a triangle diagonally.
Slicing the cube with this aircraft creates a moving segment that may be a triangle, but not an equilateral triangle; it's miles a scalene triangle. note that if any two decided-on factors are equidistant from the original vertex, the move section might be an isosceles triangle.
Use the trigonometric formula c^2 = a^2 + b^2 – 2ab cos C to resolve the unknown perspective of this triangle. C=1 and each a and b are equal to √three/2. Plugging those values into the equation, you'll determine that the cosine of your unknown angle is 1/three.
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Answer:
Triangle
Step-by-step explanation:
Half of a square (cube) is a triangle diagonally.