Since ( PQ ) is parallel to ( RS ), we can use the properties of similar triangles to find the length of ( SQ ). The segments ( RP ), ( PT ), and ( QT ) are proportional. The total length ( RT ) is ( RP + PT = 6 , \text{cm} + 18 , \text{cm} = 24 , \text{cm} ). Using the proportionality, we have: [ \frac{SQ}{QT} = \frac{RP}{RT} \Rightarrow SQ = QT \cdot \frac{RP}{RT} = 21 \cdot \frac{6}{24} = 5.25 , \text{cm. }] Thus, the length of ( SQ ) is ( 5.25 , \text{cm} ).
If Lake Avenue intersects Washington Street at a 35-degree angle and Washington Street is parallel to Lincoln Street, then the angle between Lake Avenue and Lincoln Street is also 35 degrees. This is due to the property that parallel lines create equal alternate interior angles when intersected by a transversal. Thus, the equation that represents this relationship could be expressed as: ( \angle \text{Lake-Washington} = \angle \text{Lake-Lincoln} = 35^\circ ).
When you first enter text in a spreadsheet cell, it typically appears at a horizontal angle of 0 degrees, meaning it is straight and aligned parallel to the cell's borders. The text reads from left to right, which is standard for languages that use the Latin alphabet. This default orientation can usually be adjusted through formatting options if necessary.
A trapezium, also known as a trapezoid in American English, is a four-sided polygon (quadrilateral) with at least one pair of parallel sides. The parallel sides are referred to as the bases, while the non-parallel sides are called the legs. Trapeziums can vary in shape, including isosceles trapeziums, where the non-parallel sides are equal in length. The area of a trapezium can be calculated using the formula: ( \text{Area} = \frac{1}{2} \times (b_1 + b_2) \times h ), where ( b_1 ) and ( b_2 ) are the lengths of the bases and ( h ) is the height.
If L1 is parallel to L2 and L2 is parallel to L3 then L1 is parallel to L3.
C. A. Pogue has written: 'Text searching algorithms for parallel processors'
Fax it!
If you will print mostly text, a laser will give much better quality and cost per page.
To find the total inductance ( L_t ) of two inductors in parallel, you can use the formula: [ \frac{1}{L_t} = \frac{1}{L_1} + \frac{1}{L_2} ] For two identical inductors of 22 mH, this simplifies to: [ \frac{1}{L_t} = \frac{1}{22 , \text{mH}} + \frac{1}{22 , \text{mH}} = \frac{2}{22 , \text{mH}} = \frac{1}{11 , \text{mH}} ] Thus, the total inductance ( L_t ) is 11 mH.
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the answer in the text book is 0.693 but i cannot get the answer
Parallel structure helps maintain clarity and balance in writing by using consistent grammatical patterns. It warns against repetition by ensuring that similar ideas are presented in a similar manner, making the text more cohesive and easier to follow for the reader.
Since ( PQ ) is parallel to ( RS ), we can use the properties of similar triangles to find the length of ( SQ ). The segments ( RP ), ( PT ), and ( QT ) are proportional. The total length ( RT ) is ( RP + PT = 6 , \text{cm} + 18 , \text{cm} = 24 , \text{cm} ). Using the proportionality, we have: [ \frac{SQ}{QT} = \frac{RP}{RT} \Rightarrow SQ = QT \cdot \frac{RP}{RT} = 21 \cdot \frac{6}{24} = 5.25 , \text{cm. }] Thus, the length of ( SQ ) is ( 5.25 , \text{cm} ).
To calculate the total power in a parallel circuit, first determine the voltage across the circuit, which remains constant for all components. Then, find the current flowing through each branch using Ohm's Law (I = V/R) for each resistor. Finally, sum the power consumed by each branch using the formula ( P = V \times I ) for each branch, or simply use ( P_{\text{total}} = V \times I_{\text{total}} ), where ( I_{\text{total}} ) is the sum of the currents in each branch.
A parallelogram is a four-sided polygon (quadrilateral) with opposite sides that are both equal in length and parallel. Additionally, the opposite angles in a parallelogram are equal, and the consecutive angles are supplementary. Common examples of parallelograms include rectangles, rhombuses, and squares. The area of a parallelogram can be calculated using the formula ( \text{Area} = \text{base} \times \text{height} ).
If they were not actually parallel then they would not be parallel lines!
If Lake Avenue intersects Washington Street at a 35-degree angle and Washington Street is parallel to Lincoln Street, then the angle between Lake Avenue and Lincoln Street is also 35 degrees. This is due to the property that parallel lines create equal alternate interior angles when intersected by a transversal. Thus, the equation that represents this relationship could be expressed as: ( \angle \text{Lake-Washington} = \angle \text{Lake-Lincoln} = 35^\circ ).