By applying Pythagorean' theorem, the length of ZY to be tangent to circle X is equal to: B. 15 units.
Since line ZY is tangent at point Y and the radius of a circle is always perpendicular to tangents, we can deduce the following points:
Thus, the length of XZ is given by:
XZ = 8 + 9
XZ = 17 units.
Next, we would apply Pythagorean' theorem to find the required length of ZY:
XZ² = ZY² + XX²
17² = ZY² + 8²
ZY² = 289 - 64
ZY = √225
ZY = 15 units.
Read more on Pythagorean theorem here: brainly.com/question/23200848
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Answer:
i believe it is 15
Step-by-step explanation:
Circle X is shown. Line segment X Y is a radius. Line segment Y Z is a tangent that intersects the circle at point Y. A line is drawn from point Z to point X and goes through a point on the circle. The length of the line segment from point X to the point on the circle is 8, and the length of the line segment from the point on the circle to point Z is 9.
What must be the length of ZY in order for ZY to be tangent to circle X at point Y?
14 units
15 units should be 15 units
16 units NOT
17 units
$9,000
B.
$450
C.
$45,000
D.
$450,000
I believe your answer is C). because 5% of 60,000 is 3,000, then 3,000 x 15 = 45,000.
Answer:
The steps are shown below:
Step-by-step explanation:
We can draw the area model for 2-digit by 2-digit multiplication by using the following steps:
Step 1: First write the multiplicands in expanded form.
For example: 26 as 20 and 6, and 36 as 30 and 6.
Step 2: Now, Draw a 2 × 2 grid, and write the terms of one of the multiplicands on the top of the grid. One on the top of each cell.
Step 3: Write the terms of the other multiplicand on the left of grid.
Step 4: Write the product of ones and tens in respective cell.
For example: 26×36
20 6
30| 600 180
6 | 120 36
Now add them: 600+180+120+36=936
Answer:
Let's find out!
Step-by-step explanation:
There are 2 ways:
To the nearest hundrED,your answer is 500.00, because 467 rounds up to 500.
To the nearest hundrEDTH, your answer is 467.13 because 0.127 rounds up to 0.13
I hope this helps!
- sincerelynini